if f (X) = 3x^2 + 5x - 7 find the value of f (1) - f (0) /f(2)
Answers
Answer:
f(x)=3x²+5x-7
f(1)=3+5-7=1
f(0)=-7
f(2)=12+10-7=15
f(1)-f(0)/f(2)=1+7/15=8/15
Step-by-step explanation:
Hope it helps you......
Given:
f(X)=3x^2+5x-7
To find:
The value of f(1)-f(0)/f(2)
Solution:
The value of f(1)-f(0)/f(2) is 8/15.
We can find the value by following the given process-
We know that the required value can be found by substituting the value of x in the given equation-
We are given that the equation is f(X)=3x^2+5x-7.
We will find the value of f(1), f(0), and f(2).
f(0)=
f(0)=3×0+5×0-7
f(0)=0+0-7
f(0)= -7
f(1)=
f(1)=3×1+5-7
f(1)=3+5-7
f(1)=8-7
f(1)=1
f(2)=
f(2)=3(4)+10-7
f(2)=12+10-7
f(2)=22-7
f(2)=15
Now we will calculate the value of f(1)-f(0)/f(2).
On using the values,
f(1)-f(0)/f(2)=1-(-7)/15
=1+7/15
=8/15
Therefore, the value of f(1)-f(0)/f(2) is 8/15.