Write the equation of an absolute value function that is reflected across the x-axis, shifted 5 units to the left, and vertically stretched by 7. A. f(x) = |x – 7| - 5
B. f(x) = -1/5 |x+7|
C. f(x) = -7|x + 5|
D. f(x) = -5|x – 7|

This is different from the first one can someone me

Asap describe the transformations required to obtain the graph of the function f(x) from the graph of the function g(x). f(x)=-5.8sin x. g(x)=sin x. a: vertical stretch by a factor of 5.8, reflection across y-axis. b: vertical stretch by a factor of 5.8,reflection across x-axis. c: horizontal stretch by a factor of 5.8, reflection across x-axis. d: horizontal stretch by a factor of 5.8 reflection across y-axis.

The focus of parabola is (-4, -5), and its directrix is y= -1. fill in the missing terms and signs in parabolas equation in standard form