A Harvard Entrance Exam question. Step-by-step guide on how to solve this type of algebra question . #harvard #algebra #entranceexam
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@francisamewode23319 сағат бұрын
Very interesting lectures. Thank you for the lectures my beautiful tutor
@JJONLINEMATHSCLASSchannel19 сағат бұрын
Rhanks
@devonwilson577614 сағат бұрын
Greetings. Thanks always for sharing. I think you made a mistake in the end by disregarding the divisor 2 in the last two solutions. You wrote X=3+i(15^1/2) and X=3-i(15^1/2), instead of X=[3+i(15^1/2)]/2 and X=[3-i(15^1/2)]/2. Your solution method was quite simple. However, that approach would require knowledge of cubic identities and the difference of two squares. I am knowledgeable about those identities but frankly speaking didn't recognize the fact that they could have been utilized to solve the problem and had already solved the problem by dividing X^3-X^2+12 by X+2 to get X^2-3X+6 for (X+2)(x^2-3x+6)=0 and (X+2)=0 and X^2-3X+6=0. When X+2=0, X=-2 and when X^2-3X+6=0, X=(-3)^2 plus or minus the square root of (-3)^2 minus 4 times (1)(6) all divided 2(1) to get X = [3 +(9-24)^1/2]/2 and [3-(9-24)^1/2]/2 for [3+i(15)^1/2]/2 and [3-i(15)^1/2]/2. Blessings.
@kenitra.west.638914 сағат бұрын
Merci madame.
@pas629520 сағат бұрын
Method Equation is X^2-X^3=12. By Solving you get X^2(1-X)=12.If X is -2. We have the equation as(-2)^2(1-(-2). You get 4×3=12.