Question

Two functions, P and Q, are described as follows: Function P y = 5x + 3 Function Q The rate of change is 2 and the y-intercept is 4. How much more is the rate of change of function P than the rate of change of function Q? 3 5 7 8

Answer 1

Function P . . . . . y = 5x + 3

Function Q . . . . . y = 2x + 4

Function P rate of change  =  5
Function Q rate of change  =  2

The first one is  => 3 <=  more than second one.

Answer 2

Answer: The rate of change of function P is 3 more than the rate of change of function Q.

Step-by-step explanation:

We know that the slope intercept form of a line is written as $y=mx+c$, where m is the slope of line which represents the rate of change of 'y' relative to corresponding change in 'x'.

Given:  Function P  $y=5x+3$

Thus, the rate of change for function P = 5

as given that the rate of change for function Q =2

And 5>3

Thus, difference =5-2=3

Therefore, the rate of change of function P is 3 more than the rate of change of function Q.