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Does (−4,−3)(-4, -3) make the equation y=−8x2+−7x+−1y = -8x^2 + -7x + -1 true?\newlineChoices:\newline(A)yes\newline(B)no

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Is (x, y) a solution to the nonlinear equation?right chevron icon

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Q. Does (−4,−3)(-4, -3) make the equation y=−8x2+−7x+−1y = -8x^2 + -7x + -1 true?\newlineChoices:\newline(A)yes\newline(B)no
  1. Calculate Expected Y-Value: Step 11: Substitute the xx-value from the point into the equation to find the expected yy-value.\newlineCalculation: y=−8(−4)2+−7(−4)+−1y = -8(-4)^2 + -7(-4) + -1\newline = −8(16)+28−1-8(16) + 28 - 1\newline = −128+28−1-128 + 28 - 1\newline = −101-101
  2. Compare Calculated and Given Y-Values: Step 22: Compare the calculated yy-value with the yy-value from the point.\newlineCalculation: Calculated y=−101y = -101, Point's y=−3y = -3\newlineComparison: −101≠−3-101 \neq -3

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