How does the graph of g(x)=0.25⌊x⌋ differ from the graph of f(x)=⌊x⌋? multiplying by 0.25 compresses the graph of g(x)=0.25⌊x⌋ vertically by a factor of 0.25. multiplying by 0.25 shifts the graph of g(x)=0.25⌊x⌋ down 0.25 unit. multiplying by 0.25 shifts the graph of g(x)=0.25⌊x⌋ up 0.25 unit. multiplying by 0.25 shifts the graph of g(x)=0.25⌊x⌋ right 0.25 unit.

y=|x|  is the base graph

y=|x+b|  this moves it opposite to b = -b units horizontally (left or right)

y=|x| +c this moves it c units vertically (up or down)

y=d|x|  stretches of compresses it by d units  

so 0.23|x| compresses it vertically by 0.25

Its the first choice

Step-by-step explanation:

This compresses the graph vertically by a factor of 0.25.

So for example  if g(x) = 5 the point will move down to 5 * 0.25 =  1.25

the difference between a number and 5 is -2.

step-by-step explanation:

notice that the equation you are given has -2 (negative 2) on the right side, not 2. when you subtract 5 from a number n, you are finding the difference between the number and 5.

the difference between a number and 5 is -2.