TAKING THE MAY SAT

@tutoredbydesign

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11 videos

Why it worked

The video addresses a common pain point for SAT test-takers by providing a solution to a frequently appearing math problem. It uses a popular and accessible tool (Desmos) to demonstrate the solution, making it practical and shareable.

Summary

The video explains how to solve a specific SAT math problem involving an equation with a constant 'c'. It demonstrates using Desmos to input the equation and find the value of 'c' through regression analysis, highlighting that such problems are common on the SAT.

Structure

1Introduction to the SAT math problem
2Explanation of the problem statement and constraints
3Demonstration of using Desmos for regression
4

Original caption

Follow and comment “desmos” to get access to our free membership with the best resources for the SAT studying, including all of the past SAT question topics that could show up again, hard English and math practice that actually matches the exam difficulty, and over an hour of free lessons! This question is a Must-Know question for the May SAT. Can you solve it? May SAT predictions. SAT tutor. SAT prep tutor.#satmath #satprep #sattest #sattestprep #digitalsat

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Product placement

The video uses Desmos as a tool to solve the SAT math problem, and the creator's bio link promotes their own SAT prep service, PolyPrep.

Call to action

Follow & comment “desmos” to start our full course for FREE!

On-screen text

26 x^2-c / x+3 = x - 3 + 4 / x+3 The equation above is true for all x != -3, where c is a constant. What is the value of c? TAKING THE MAY SAT This is on EVERY SAT AND YOU DON'T SOLVE THIS QUESTION, YOU ARE ABSOLUTELY BECAUSE THEY SHOW UP LITERALLY EVERY SINGLE MONTH. EQUATION ABOVE IS TRUE FOR ALL IS NOT NEGATIVE AND C IS WE NEED TO WHAT WE NEED WHEN WE ARE VALUE OF A CONSTANT IN AN EQUATION IS WE NEED REGRESSION. BASICALLY, WE GO INTO DESMOS AND THIS EQUATION. BUT ANYTIME WE SEE AN X, HAVE TO WRITE YOU LITERALLY JUST TYPE OUT A 1 AFTER IT. x^2-c / x+3 ~ x1 - 3 + 4 / x1+3 REGRESSION PARAMETERS x1 = 1 c = 5 STATISTICS RMSE = 0 RESIDUALS e1 x1 = [1,2,3,4,5] 5 element list THAT C IS GOING TO BE

Transcript

Taking the May SAT and you don't solve this question, this is on every SAT. And you don't solve this question, you are absolutely cooked because they show up literally every single month. The equation above is true for all values where x is not negative 3. And c is a constant. We need to find the value of c. What we need to do when we are looking for the value of a constant in an equation is we need to use regression. Basically, we go into Desmos and write out this equation. But anytime we see an x, we have to write x1. You literally just type out a 1 after it. So x1 + 3. This is equivalent. We don't write an equal sign instead, we use an equivalent sign. X1 - 3 + 4 divided by x1 + 3. This is true for all values where x is not negative 3. So you need to go in and make a list for x. It 1, 2, 3, 4, and 5. And then we make it x1. And we'll see that c is going to be 5.