Variable y varies directly with x2, and y = 32 when x = 4. Which graph represents the quadratic variation? http://static.k12.com/calms_media/media/1540000_1540500/1540310/1/e704306724d0e3058f5f975d02ad64262eb5d886/MS_ALG_S2_01_12_quiz_Q5a_question.gif http://static.k12.com/calms_media/media/1540000_1540500/1540311/1/d3c9c95d917ce7280f5dbce58d52cc1b289e4903/MS_ALG_S2_01_12_quiz_Q5b_question.gif
http://static.k12.com/calms_media/media/1540000_1540500/1540312/1/520c64d5cf628a3b4b22b816792234a7675902b7/MS_ALG_S2_01_12_quiz_Q5c_question.gif http://static.k12.com/calms_media/media/1540000_1540500/1540313/1/69f31c1a860fc344187f2804ec831319d4f09b69/MS_ALG_S2_01_12_quiz_Q5d_question.gif
i think its the second graph but idk
@iGreen
First, let's find the equation. \(y = kx^2\) Plug in 32 for 'y' and 4 for 'x'. \(32 = k(4)^2\) What's 4 * 4?
16
@iGreen
Yes, that gives us: \(32 = 16k\) Divide 16 to both sides, what's 32 / 16?
@bcimkenz
2
Yes, so the constant is 2. We write this as: \(y = 2x^2\) And this is the graph: https://www.desmos.com/calculator/7yjyas1wjr
so its the third graph?
No..look at the points on my graph I gave you..see which option matches up.
the first one? @iGreen
Correct!
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