Equity against Math acceleration

Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:hyper accelerated math doesnt move the needle much, now amc, usamo and aime do.


Those two things go hand in hand. The kid who going to represent his university at the Putnam competition was most likely both accelerated in math and did well on the AIME, etc.


most hyper accelerated kids aren't actually doing math competitions


Really? My HS BF, who ended up at MIT, was taking all his STEM classes at the local university in Midwest starting as soon as he got his driver's license (sophomore spring) and enrolled in every math competition he could find in the pre-internet era. He already knew a lot of folks when he started college as they had all met at math competitions.

Perhaps it's changed, but not certain that's the case.
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:hyper accelerated math doesnt move the needle much, now amc, usamo and aime do.


Those two things go hand in hand. The kid who going to represent his university at the Putnam competition was most likely both accelerated in math and did well on the AIME, etc.


most hyper accelerated kids aren't actually doing math competitions


Really? My HS BF, who ended up at MIT, was taking all his STEM classes at the local university in Midwest starting as soon as he got his driver's license (sophomore spring) and enrolled in every math competition he could find in the pre-internet era. He already knew a lot of folks when he started college as they had all met at math competitions.

Perhaps it's changed, but not certain that's the case.


He had a girlfriend?
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:Did anyone’s school max out at AB or BC and take multivariable elsewhere, maybe during the Summer? DC’s school is smaller, and I think they just don’t have enough students to support a course. Thank you for any information.


It doesn’t directly answer your question, but even if your school’s last calculus class is BC, they might offer additional math courses of value. AP Stats is a good example. Or maybe a course on mathematical reasoning that focuses on proofs. More calculus beyond BC isn’t the only attractive strategy, in other words.


DP with a similar question. DC is taking BC in 11th grade at a private school next year. DC has a nearly perfect grade in advanced precalculus, so I'm hoping that BC will be a healthy/successful challenge.

The school offers linear algebra as the only post-calculus "track" class. Also AP Stats is an option. While linear would probably be considered the highest available math for AO box checking, I suspect that AP Stats would be more practical.

I don't think there would be room for both classes in DC's schedule and summer isn't an available option. DC really likes math and has intermediate python skills.

What am I missing? What are the practical applications of linear algebra? Thanks.



Linear algebra is very relevant to engineering, physics, and even theoretical CS. However, I would probably steer my child towards AP Stats in your situation. It’s more likely to be a standardized curriculum that counts for placement in college. And stats is helpful for CS, data science, research opportunities, and so forth.
AP stats is useless for placement; the meaningful statistics classes are calculus-based. AP stats typically transfers in as the easiest applied/business stats class.


It’s not at all useless for placement into stats courses. Stats as a field was a bit underrated in the past but has grown in popularity recently due to data science and machine learning applications.
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:Did anyone’s school max out at AB or BC and take multivariable elsewhere, maybe during the Summer? DC’s school is smaller, and I think they just don’t have enough students to support a course. Thank you for any information.


It doesn’t directly answer your question, but even if your school’s last calculus class is BC, they might offer additional math courses of value. AP Stats is a good example. Or maybe a course on mathematical reasoning that focuses on proofs. More calculus beyond BC isn’t the only attractive strategy, in other words.


DP with a similar question. DC is taking BC in 11th grade at a private school next year. DC has a nearly perfect grade in advanced precalculus, so I'm hoping that BC will be a healthy/successful challenge.

The school offers linear algebra as the only post-calculus "track" class. Also AP Stats is an option. While linear would probably be considered the highest available math for AO box checking, I suspect that AP Stats would be more practical.

I don't think there would be room for both classes in DC's schedule and summer isn't an available option. DC really likes math and has intermediate python skills.

What am I missing? What are the practical applications of linear algebra? Thanks.



Linear algebra is very relevant to engineering, physics, and even theoretical CS. However, I would probably steer my child towards AP Stats in your situation. It’s more likely to be a standardized curriculum that counts for placement in college. And stats is helpful for CS, data science, research opportunities, and so forth.
AP stats is useless for placement; the meaningful statistics classes are calculus-based. AP stats typically transfers in as the easiest applied/business stats class.


This is an interesting point. I recall reading somewhere that STEM kids often repeat core math classes at the most rigorous schools to ensure a solid foundation (vs taking the AP credits). DC is definitely the most excited about math and science courses but hasn't decided for sure that engineering is the trajectory.

Put another way, if DC will be taking linear and calculus-based stats in college, which course would be the better high school foundation in your view?

Thank you for your insights!


My 2 cents. If your child has already gone through Calc BC and interested in advanced stats in college, I would take AP Stats rather than a high school’s interpretation of what linear algebra should cover. A non-calculus intro to stats is still useful and will cover slightly different topics than a calc based intro, hence most schools allowing students to take both for credit. Skipping the non-calc intro altogether might not be allowed, and even if it is, would probably be a bit of a disadvantage in most cases.
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:hyper accelerated math doesnt move the needle much, now amc, usamo and aime do.


Those two things go hand in hand. The kid who going to represent his university at the Putnam competition was most likely both accelerated in math and did well on the AIME, etc.


most hyper accelerated kids aren't actually doing math competitions


Really? My HS BF, who ended up at MIT, was taking all his STEM classes at the local university in Midwest starting as soon as he got his driver's license (sophomore spring) and enrolled in every math competition he could find in the pre-internet era. He already knew a lot of folks when he started college as they had all met at math competitions.

Perhaps it's changed, but not certain that's the case.


He had a girlfriend?


Haha
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:Did anyone’s school max out at AB or BC and take multivariable elsewhere, maybe during the Summer? DC’s school is smaller, and I think they just don’t have enough students to support a course. Thank you for any information.


It doesn’t directly answer your question, but even if your school’s last calculus class is BC, they might offer additional math courses of value. AP Stats is a good example. Or maybe a course on mathematical reasoning that focuses on proofs. More calculus beyond BC isn’t the only attractive strategy, in other words.


DP with a similar question. DC is taking BC in 11th grade at a private school next year. DC has a nearly perfect grade in advanced precalculus, so I'm hoping that BC will be a healthy/successful challenge.

The school offers linear algebra as the only post-calculus "track" class. Also AP Stats is an option. While linear would probably be considered the highest available math for AO box checking, I suspect that AP Stats would be more practical.

I don't think there would be room for both classes in DC's schedule and summer isn't an available option. DC really likes math and has intermediate python skills.

What am I missing? What are the practical applications of linear algebra? Thanks.



Linear algebra is very relevant to engineering, physics, and even theoretical CS. However, I would probably steer my child towards AP Stats in your situation. It’s more likely to be a standardized curriculum that counts for placement in college. And stats is helpful for CS, data science, research opportunities, and so forth.
AP stats is useless for placement; the meaningful statistics classes are calculus-based. AP stats typically transfers in as the easiest applied/business stats class.


This is an interesting point. I recall reading somewhere that STEM kids often repeat core math classes at the most rigorous schools to ensure a solid foundation (vs taking the AP credits). DC is definitely the most excited about math and science courses but hasn't decided for sure that engineering is the trajectory.

Put another way, if DC will be taking linear and calculus-based stats in college, which course would be the better high school foundation in your view?

Thank you for your insights!


My 2 cents. If your child has already gone through Calc BC and interested in advanced stats in college, I would take AP Stats rather than a high school’s interpretation of what linear algebra should cover. A non-calculus intro to stats is still useful and will cover slightly different topics than a calc based intro, hence most schools allowing students to take both for credit. Skipping the non-calc intro altogether might not be allowed, and even if it is, would probably be a bit of a disadvantage in most cases.


I agree. I think it's a good class, it teaches students to write qualitatively about math. Which is a very useful skill, and something some STEM focused kids are adverse to. Doing that in 10th grade while maybe taking AP physics to keep the calc skills fresh, is fine. The opprotuinity to take actual college classes in 11th & 12th is sufficient.
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:hyper accelerated math doesnt move the needle much, now amc, usamo and aime do.


Those two things go hand in hand. The kid who going to represent his university at the Putnam competition was most likely both accelerated in math and did well on the AIME, etc.


most hyper accelerated kids aren't actually doing math competitions


Really? My HS BF, who ended up at MIT, was taking all his STEM classes at the local university in Midwest starting as soon as he got his driver's license (sophomore spring) and enrolled in every math competition he could find in the pre-internet era. He already knew a lot of folks when he started college as they had all met at math competitions.

Perhaps it's changed, but not certain that's the case.


That route to admissions has been flooded, which is why this thread exists.
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:Did anyone’s school max out at AB or BC and take multivariable elsewhere, maybe during the Summer? DC’s school is smaller, and I think they just don’t have enough students to support a course. Thank you for any information.


It doesn’t directly answer your question, but even if your school’s last calculus class is BC, they might offer additional math courses of value. AP Stats is a good example. Or maybe a course on mathematical reasoning that focuses on proofs. More calculus beyond BC isn’t the only attractive strategy, in other words.


DP with a similar question. DC is taking BC in 11th grade at a private school next year. DC has a nearly perfect grade in advanced precalculus, so I'm hoping that BC will be a healthy/successful challenge.

The school offers linear algebra as the only post-calculus "track" class. Also AP Stats is an option. While linear would probably be considered the highest available math for AO box checking, I suspect that AP Stats would be more practical.

I don't think there would be room for both classes in DC's schedule and summer isn't an available option. DC really likes math and has intermediate python skills.

What am I missing? What are the practical applications of linear algebra? Thanks.



Linear algebra is very relevant to engineering, physics, and even theoretical CS. However, I would probably steer my child towards AP Stats in your situation. It’s more likely to be a standardized curriculum that counts for placement in college. And stats is helpful for CS, data science, research opportunities, and so forth.
AP stats is useless for placement; the meaningful statistics classes are calculus-based. AP stats typically transfers in as the easiest applied/business stats class.


This is an interesting point. I recall reading somewhere that STEM kids often repeat core math classes at the most rigorous schools to ensure a solid foundation (vs taking the AP credits). DC is definitely the most excited about math and science courses but hasn't decided for sure that engineering is the trajectory.

Put another way, if DC will be taking linear and calculus-based stats in college, which course would be the better high school foundation in your view?

Thank you for your insights!


False. Ivies/etc discourage retaking if ready to move on, because if one is ready to move on, staying in the intro calc will not serve the students well who need to be there: it makes curving too hard. This is what the advisory deans tell the freshman in course planning. Many ivies/tops have placement tests, and the top kids, especially Stem kids, start post-BC calc. Ivies and the like have very rigorous Calculus, that goes beyond AP, but the better high schools teach beyond the AP and the kids can get an A in college math not repeating BC calc.
Also, APs are not a box to check, no AO counts the AP total; rigor matters. Linear Algebra is much more rigorous on the transcript than AP stats. Mine is an engineer at an ivy and uses Linear Algebra all the time. They were glad they had it in high school, the college class far surpassed it but it was nice to have an introduction to it. Their prep school did not allow AP stats after BC unless it was alongside MV or LA or DEq, because they said it is not favorable on the transcript as the only math when one is already levels past it. Most mathy students take it in 9th or 10th there, as an elective /second math. Granted this is a top caliber high school and compared to ivy friends, not all come in with that same top level of preparation. Some had 5s on BC and did not pass placement, so starting in one of the intro calcs was the right challenge for them.
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:I think you are referring to several people and conjuring up a "troll" because you don't like what we are saying. I was one who said Calc in 9th wouldn't really do anything, certainly not make a difference with Calc in 10th. I had one kid who did Calc in 10th and one who did it in 11th. Both in at Ivies. Another kid did AB in 11th and BC 12th, also in at Ivy. Another kid did not accelerate math, not sure what they ended with but probably not more than AB. Also in at Ivy. Rigor is important, but it can be demonstrated in different ways, and you just can't make a measuring scale to these things and come up with rigid protocols.


If you have that many kids in ivies, it’s not what math they took and when. I can guarantee that.

Legacy/donor status, or you come from a famous family.

These three things have way more bearing on acceptance than what classes you take.


Thé poster you’re quoting sounds like a teacher talking about students they taught, not a parent. The poster mentions not knowing where the third kid ended up with math courses, which would point to a teacher as a parent would know what courses their own child had taken.


This made me laugh. Depends how many kids you have. Harder to keep track the further down the line you go. Not to mention, you figure out all of the stress you had with the older kids wasn’t necessary.
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:Did anyone’s school max out at AB or BC and take multivariable elsewhere, maybe during the Summer? DC’s school is smaller, and I think they just don’t have enough students to support a course. Thank you for any information.


It doesn’t directly answer your question, but even if your school’s last calculus class is BC, they might offer additional math courses of value. AP Stats is a good example. Or maybe a course on mathematical reasoning that focuses on proofs. More calculus beyond BC isn’t the only attractive strategy, in other words.


DP with a similar question. DC is taking BC in 11th grade at a private school next year. DC has a nearly perfect grade in advanced precalculus, so I'm hoping that BC will be a healthy/successful challenge.

The school offers linear algebra as the only post-calculus "track" class. Also AP Stats is an option. While linear would probably be considered the highest available math for AO box checking, I suspect that AP Stats would be more practical.

I don't think there would be room for both classes in DC's schedule and summer isn't an available option. DC really likes math and has intermediate python skills.

What am I missing? What are the practical applications of linear algebra? Thanks.



Linear algebra is very relevant to engineering, physics, and even theoretical CS. However, I would probably steer my child towards AP Stats in your situation. It’s more likely to be a standardized curriculum that counts for placement in college. And stats is helpful for CS, data science, research opportunities, and so forth.
AP stats is useless for placement; the meaningful statistics classes are calculus-based. AP stats typically transfers in as the easiest applied/business stats class.


This is an interesting point. I recall reading somewhere that STEM kids often repeat core math classes at the most rigorous schools to ensure a solid foundation (vs taking the AP credits). DC is definitely the most excited about math and science courses but hasn't decided for sure that engineering is the trajectory.

Put another way, if DC will be taking linear and calculus-based stats in college, which course would be the better high school foundation in your view?

Thank you for your insights!


False. Ivies/etc discourage retaking if ready to move on, because if one is ready to move on, staying in the intro calc will not serve the students well who need to be there: it makes curving too hard. This is what the advisory deans tell the freshman in course planning. Many ivies/tops have placement tests, and the top kids, especially Stem kids, start post-BC calc. Ivies and the like have very rigorous Calculus, that goes beyond AP, but the better high schools teach beyond the AP and the kids can get an A in college math not repeating BC calc.
Also, APs are not a box to check, no AO counts the AP total; rigor matters. Linear Algebra is much more rigorous on the transcript than AP stats. Mine is an engineer at an ivy and uses Linear Algebra all the time. They were glad they had it in high school, the college class far surpassed it but it was nice to have an introduction to it. Their prep school did not allow AP stats after BC unless it was alongside MV or LA or DEq, because they said it is not favorable on the transcript as the only math when one is already levels past it. Most mathy students take it in 9th or 10th there, as an elective /second math. Granted this is a top caliber high school and compared to ivy friends, not all come in with that same top level of preparation. Some had 5s on BC and did not pass placement, so starting in one of the intro calcs was the right challenge for them.


Our top caliber HS had no such concern with students taking AP Stats after BC. It sounds like your child ended up taking LA twice, once in HS and again in college. That's fine but some students might prefer not repeating coursework and also getting a sense of what stats has to offer before settling on a major (or even a school). A college counselor who compares calc progression to stats is comparing apples and oranges. They are different tracks, and calc students don’t see stats in their calc courses. Sure, if a student has already seen AP Stats by the time they finish BC they should try MV or LA if available, but that wasn’t the question. Stats is very broadly applicable and people educated 30 years ago don’t always appreciate the extent to which it is now finding new and important applications. If the high school LA or MV class were known to count for placement out of those courses in college, it would be a tougher choice. But a HS stats class that places a student out of introductory stats is going to be a more efficient use of time than a LA or MV class that doesn’t if the student wants to explore stats in college, which the prior poster indicated. Historically engineering hasn’t seen the relevance of stats, but there are new fields and it’s becoming more common for students to enter college with exposure to both calc and stats.
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:Did anyone’s school max out at AB or BC and take multivariable elsewhere, maybe during the Summer? DC’s school is smaller, and I think they just don’t have enough students to support a course. Thank you for any information.


It doesn’t directly answer your question, but even if your school’s last calculus class is BC, they might offer additional math courses of value. AP Stats is a good example. Or maybe a course on mathematical reasoning that focuses on proofs. More calculus beyond BC isn’t the only attractive strategy, in other words.


DP with a similar question. DC is taking BC in 11th grade at a private school next year. DC has a nearly perfect grade in advanced precalculus, so I'm hoping that BC will be a healthy/successful challenge.

The school offers linear algebra as the only post-calculus "track" class. Also AP Stats is an option. While linear would probably be considered the highest available math for AO box checking, I suspect that AP Stats would be more practical.

I don't think there would be room for both classes in DC's schedule and summer isn't an available option. DC really likes math and has intermediate python skills.

What am I missing? What are the practical applications of linear algebra? Thanks.



Linear algebra is very relevant to engineering, physics, and even theoretical CS. However, I would probably steer my child towards AP Stats in your situation. It’s more likely to be a standardized curriculum that counts for placement in college. And stats is helpful for CS, data science, research opportunities, and so forth.
AP stats is useless for placement; the meaningful statistics classes are calculus-based. AP stats typically transfers in as the easiest applied/business stats class.


This is an interesting point. I recall reading somewhere that STEM kids often repeat core math classes at the most rigorous schools to ensure a solid foundation (vs taking the AP credits). DC is definitely the most excited about math and science courses but hasn't decided for sure that engineering is the trajectory.

Put another way, if DC will be taking linear and calculus-based stats in college, which course would be the better high school foundation in your view?

Thank you for your insights!


False. Ivies/etc discourage retaking if ready to move on, because if one is ready to move on, staying in the intro calc will not serve the students well who need to be there: it makes curving too hard. This is what the advisory deans tell the freshman in course planning. Many ivies/tops have placement tests, and the top kids, especially Stem kids, start post-BC calc. Ivies and the like have very rigorous Calculus, that goes beyond AP, but the better high schools teach beyond the AP and the kids can get an A in college math not repeating BC calc.
Also, APs are not a box to check, no AO counts the AP total; rigor matters. Linear Algebra is much more rigorous on the transcript than AP stats. Mine is an engineer at an ivy and uses Linear Algebra all the time. They were glad they had it in high school, the college class far surpassed it but it was nice to have an introduction to it. Their prep school did not allow AP stats after BC unless it was alongside MV or LA or DEq, because they said it is not favorable on the transcript as the only math when one is already levels past it. Most mathy students take it in 9th or 10th there, as an elective /second math. Granted this is a top caliber high school and compared to ivy friends, not all come in with that same top level of preparation. Some had 5s on BC and did not pass placement, so starting in one of the intro calcs was the right challenge for them.


Our top caliber HS had no such concern with students taking AP Stats after BC. It sounds like your child ended up taking LA twice, once in HS and again in college. That's fine but some students might prefer not repeating coursework and also getting a sense of what stats has to offer before settling on a major (or even a school). A college counselor who compares calc progression to stats is comparing apples and oranges. They are different tracks, and calc students don’t see stats in their calc courses. Sure, if a student has already seen AP Stats by the time they finish BC they should try MV or LA if available, but that wasn’t the question. Stats is very broadly applicable and people educated 30 years ago don’t always appreciate the extent to which it is now finding new and important applications. If the high school LA or MV class were known to count for placement out of those courses in college, it would be a tougher choice. But a HS stats class that places a student out of introductory stats is going to be a more efficient use of time than a LA or MV class that doesn’t if the student wants to explore stats in college, which the prior poster indicated. Historically engineering hasn’t seen the relevance of stats, but there are new fields and it’s becoming more common for students to enter college with exposure to both calc and stats.


LA in high school, which was a from a 4yr college curriculum(just not a top college) covered less than 1/3 of the topics covered in the semester at the ivy, which includes DEq and more depth on topics. A large percent of Engineering students have exposure to LA (and MV). The ones that do not are at a mild disadvantage, as the first few weeks are all new rather than a review. People underestimate how common LA and MV are in high school in the US, nevermind internationals who make a significant contribution to the Engineering cohorts at Top10s. They all have had LA and MV. I stand by the recommendation to take LA.
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:Did anyone’s school max out at AB or BC and take multivariable elsewhere, maybe during the Summer? DC’s school is smaller, and I think they just don’t have enough students to support a course. Thank you for any information.


It doesn’t directly answer your question, but even if your school’s last calculus class is BC, they might offer additional math courses of value. AP Stats is a good example. Or maybe a course on mathematical reasoning that focuses on proofs. More calculus beyond BC isn’t the only attractive strategy, in other words.


DP with a similar question. DC is taking BC in 11th grade at a private school next year. DC has a nearly perfect grade in advanced precalculus, so I'm hoping that BC will be a healthy/successful challenge.

The school offers linear algebra as the only post-calculus "track" class. Also AP Stats is an option. While linear would probably be considered the highest available math for AO box checking, I suspect that AP Stats would be more practical.

I don't think there would be room for both classes in DC's schedule and summer isn't an available option. DC really likes math and has intermediate python skills.

What am I missing? What are the practical applications of linear algebra? Thanks.



Linear algebra is very relevant to engineering, physics, and even theoretical CS. However, I would probably steer my child towards AP Stats in your situation. It’s more likely to be a standardized curriculum that counts for placement in college. And stats is helpful for CS, data science, research opportunities, and so forth.
AP stats is useless for placement; the meaningful statistics classes are calculus-based. AP stats typically transfers in as the easiest applied/business stats class.


This is an interesting point. I recall reading somewhere that STEM kids often repeat core math classes at the most rigorous schools to ensure a solid foundation (vs taking the AP credits). DC is definitely the most excited about math and science courses but hasn't decided for sure that engineering is the trajectory.

Put another way, if DC will be taking linear and calculus-based stats in college, which course would be the better high school foundation in your view?

Thank you for your insights!


False. Ivies/etc discourage retaking if ready to move on, because if one is ready to move on, staying in the intro calc will not serve the students well who need to be there: it makes curving too hard. This is what the advisory deans tell the freshman in course planning. Many ivies/tops have placement tests, and the top kids, especially Stem kids, start post-BC calc. Ivies and the like have very rigorous Calculus, that goes beyond AP, but the better high schools teach beyond the AP and the kids can get an A in college math not repeating BC calc.
Also, APs are not a box to check, no AO counts the AP total; rigor matters. Linear Algebra is much more rigorous on the transcript than AP stats. Mine is an engineer at an ivy and uses Linear Algebra all the time. They were glad they had it in high school, the college class far surpassed it but it was nice to have an introduction to it. Their prep school did not allow AP stats after BC unless it was alongside MV or LA or DEq, because they said it is not favorable on the transcript as the only math when one is already levels past it. Most mathy students take it in 9th or 10th there, as an elective /second math. Granted this is a top caliber high school and compared to ivy friends, not all come in with that same top level of preparation. Some had 5s on BC and did not pass placement, so starting in one of the intro calcs was the right challenge for them.


Tippy top schools (Harvard, MIT, Chicago, even UMD) recommended retakes and also offer enriched first-year courses that go beyond high school / basic college course content, and are separate from the courses taken by students in the basic service courses.

Anonymous
Anonymous wrote:Since this is (DC)UM, I'm hoping someone has first hand experience. DS (9th) is finishing up Calc BC this year and will score a 5. That leaves us with the option of AP Stats next year, MV and Linear Algebra at Howard in 11th and possibly classes at GW (Lin Alg for math majors and a formal proof based class) in 12th. DS is reluctant to do AP Stats and wants to do MV/Lin Alg at one of the OSSE consortium colleges, which would mean looking for 4 more semesters of math to fill at Howard/GW/Georgetown.

Has anyone in DC gone through something similar with their kids in DCPS, where the highest math offering is Calc BC? How did dual enrollment work out specifically for these math classes?


Coming from a parent whose DD took calc BC in 9th too, have him take AP stats. While it might not seem especially challenging, it’s pretty useful and any STEM-oriented kid will benefit from having a basic knowledge of statistics.
Anonymous
I would take linear algebra. The material covered in the stats class can be learned on-line in a weekend by math oriented kids - mine just sat for the AP exam without taking the class and got a 5. The stats class will be extremely boring and a waste of time...
Anonymous
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:
Anonymous wrote:Did anyone’s school max out at AB or BC and take multivariable elsewhere, maybe during the Summer? DC’s school is smaller, and I think they just don’t have enough students to support a course. Thank you for any information.


She is at one of those. They do not recommend retakes for everyone, only the unprepared ones. Lots of students do not repeat.

It doesn’t directly answer your question, but even if your school’s last calculus class is BC, they might offer additional math courses of value. AP Stats is a good example. Or maybe a course on mathematical reasoning that focuses on proofs. More calculus beyond BC isn’t the only attractive strategy, in other words.


DP with a similar question. DC is taking BC in 11th grade at a private school next year. DC has a nearly perfect grade in advanced precalculus, so I'm hoping that BC will be a healthy/successful challenge.

The school offers linear algebra as the only post-calculus "track" class. Also AP Stats is an option. While linear would probably be considered the highest available math for AO box checking, I suspect that AP Stats would be more practical.

I don't think there would be room for both classes in DC's schedule and summer isn't an available option. DC really likes math and has intermediate python skills.

What am I missing? What are the practical applications of linear algebra? Thanks.



Linear algebra is very relevant to engineering, physics, and even theoretical CS. However, I would probably steer my child towards AP Stats in your situation. It’s more likely to be a standardized curriculum that counts for placement in college. And stats is helpful for CS, data science, research opportunities, and so forth.
AP stats is useless for placement; the meaningful statistics classes are calculus-based. AP stats typically transfers in as the easiest applied/business stats class.


This is an interesting point. I recall reading somewhere that STEM kids often repeat core math classes at the most rigorous schools to ensure a solid foundation (vs taking the AP credits). DC is definitely the most excited about math and science courses but hasn't decided for sure that engineering is the trajectory.

Put another way, if DC will be taking linear and calculus-based stats in college, which course would be the better high school foundation in your view?

Thank you for your insights!


False. Ivies/etc discourage retaking if ready to move on, because if one is ready to move on, staying in the intro calc will not serve the students well who need to be there: it makes curving too hard. This is what the advisory deans tell the freshman in course planning. Many ivies/tops have placement tests, and the top kids, especially Stem kids, start post-BC calc. Ivies and the like have very rigorous Calculus, that goes beyond AP, but the better high schools teach beyond the AP and the kids can get an A in college math not repeating BC calc.
Also, APs are not a box to check, no AO counts the AP total; rigor matters. Linear Algebra is much more rigorous on the transcript than AP stats. Mine is an engineer at an ivy and uses Linear Algebra all the time. They were glad they had it in high school, the college class far surpassed it but it was nice to have an introduction to it. Their prep school did not allow AP stats after BC unless it was alongside MV or LA or DEq, because they said it is not favorable on the transcript as the only math when one is already levels past it. Most mathy students take it in 9th or 10th there, as an elective /second math. Granted this is a top caliber high school and compared to ivy friends, not all come in with that same top level of preparation. Some had 5s on BC and did not pass placement, so starting in one of the intro calcs was the right challenge for them.


Tippy top schools (Harvard, MIT, Chicago, even UMD) recommended retakes and also offer enriched first-year courses that go beyond high school / basic college course content, and are separate from the courses taken by students in the basic service courses.

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