If h is directly proportional to x^2, but inversely proportional to y, and h= 9/8 when x=1/2 and y=1/3, what is the value of h when x=1/3 and y=1/2?
@Directrix @zzr0ck3r
hmm
I tried it, and got it wrong
h = kx^2/y (9/8) = k* (1/4)*3 k = (9/8)*(4/3) = 3/2 so h = (3/2)x^2/y x=1/3 and y=1/2 h = (3/2)(1/9)*2 = 4/3 is that a choice?
@sakigirl
@sakigirl --> This is for you to work. See attachment. http://tinyurl.com/kbcny58
I posted a problem for @sakigirl to do - a bona fide SAT practice problem when she returns with the correct answer to the previous problem.
c
@sakigirl While you were sleeping, you were asked a question: h = kx^2/y (9/8) = k* (1/4)*3 k = (9/8)*(4/3) = 3/2 so h = (3/2)x^2/y x=1/3 and y=1/2 h = (3/2)(1/9)*2 = 4/3 is that a choice? That is from @zzr0ck3r
So, is 4/3 right or not?
@zzr0ck3r No , it isn't :(
hmm im not sure what the question is asking. I am not sure if they want the same proportional constant
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