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if xx is directly proportional to y2y^2 and x=32x=32 when y=2y=2 find an equation connecting xx and yy

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Q. if xx is directly proportional to y2y^2 and x=32x=32 when y=2y=2 find an equation connecting xx and yy
  1. Write Equation: Write the direct variation equation. x=ky2x = ky^2
  2. Plug in Values: Plug in the given values, x=32x = 32 and y=2y = 2, to find kk.32=k(2)232 = k(2)^2
  3. Solve for k: Solve for k.\newline32=k×432 = k \times 4\newlinek=324k = \frac{32}{4}\newlinek=8k = 8
  4. Final Equation: Write the final equation using the value of kk.x=8y2x = 8y^2

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