Question

The point Q($\frac{\pi}{2}$, 4) lies on the function f(x). Suppose f(x) is transformed according to y = -$\frac{1}{2}$f[0.2(x+6)] - 15. Determine the transformed point, Q'. Enter only the x- coordinate, a single value, rounded to 2 decimal places (ie. 2.56 or 7.00 or 1.40)

          The point Q($\frac{\pi}{2}$, 4) lies on the function f(x). Suppose f(x) is transformed according to
y = -$\frac{1}{2}$f[0.2(x+6)] - 15. Determine the transformed point, Q'. Enter only the x-
coordinate, a single value, rounded to 2 decimal places (ie. 2.56 or 7.00 or 1.40)

The point Q((π)/(2), 4) lies on the function f(x). Suppose f(x) is transformed according to
y = -(1)/(2)f[0.2(x+6)] - 15. Determine the transformed point, Q'. Enter only the x-
coordinate, a single value, rounded to 2 decimal places (ie. 2.56 or 7.00 or 1.40)

Added by Jeremiah F.

Precalculus with Limits

Ron Larson 2nd Edition

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The point Q (, 4) lies on the function f(x). Suppose f(x) is transformed according to y = - f[0.2(x+6)] - 15. Determine the transformed point, Q'. Enter only the x-coordinate, a single value, rounded to 2 decimal places (i.e. 2.56 or 7.00 or 1.40).