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In which direction does the parabola x−10y2=0x - 10y^2 = 0 open?\newlineChoices:\newline(A)up\newline(B)down\newline(C)right\newline(D)left

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Q. In which direction does the parabola x−10y2=0x - 10y^2 = 0 open?\newlineChoices:\newline(A)up\newline(B)down\newline(C)right\newline(D)left
  1. Identify squared term: Look at the equation x−10y2=0x - 10y^2 = 0 and identify the squared term.\newlineSince yy is squared, it's a horizontal parabola.
  2. Rearrange to solve for x: Rearrange the equation to solve for x.\newlinex=10y2x = 10y^2
  3. Determine parabola direction: Determine the direction of the parabola based on the coefficient of y2y^2. The coefficient of y2y^2 is 1010, which is positive, so the parabola opens to the right.

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