Can someone please show me how to solve this?
Quadratic variation y = kx^2
Yeah..and?
Why? Can someone explain how to solve this..and not give me a direct answer?
sure i can try :)
Hold on, i need to draw this out visually in my head.
Been such a long time since I've reviewed variation.
so your chart shows the x-y values 2/28 im pretty sure you just reduce giving you 1/14
K would always represent the constant of variation in y = kx^2 So....
you're already better at explaining this, im gonna give you a medal lol @TheProfessor35
Awww, I'm gonna medal you back. :P @im_an_angel
thx :) @TheProfessor35
So you guys are sure it's 14?
I'm not sure of the final answer, although I just known a bit of some general info on this...not too sure I could solve it though. Sorry.
Okay. well you two were no help.
Anyone else know to solve this?
f(x)=kx^2 k is the constant and can be found by transforming the equation k=f(x) divided by x^2
Understand? I can help you work it out if necessary
I agree with the other two Using f(x) = kx^2 Plugging in the first option, we get 28 = x(2^2), because f(x) is 28 and x is 2 2^2 = 4, which means 28 = 4(x). Divide by 4 on each sides, and what would x be? You can try that out for the others and if you get the same result for each, that's your variation.
ha i wasnt so useless after all apparently
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