What is the top number of Pascal’s Triangle?
1
Evaluate f(x)=2x+5 when x=−3
-1
What is the domain of
f(x)=x+2?
All real number
f(x)=x+2, g(x)=3x f0g(x) = ?
3x + 2
Given: y= 2x + 3
Find: Inverse function
f-1(x)=(x-3)/2
List the numbers in the 2nd row.
1 , 1
A function is given by f(x)=3x−4. Find f(2)
2
Determine the domain of
f(x) = 1/ x-2
All real numbers except x=2
f(x)=x−11, g(x)=x2 fog(x) = ?
fog(x) = x2-11
Given: y = (x+4)/2
Find: Inverse Function
f-1(x) = 2x - 4
Add the numbers in the 3rd row.
4
Evaluate f(x)=x2 at x=−3.
9
Determine the domain of
f(x) = 5x/2x-3
All real number except x=3/2
f(x) = 1/x
g(x) = x+3
f0g(2) = ?
fog(2) = 1/5
Given : f(x) = ( x - 4)2
Find :Inverse Operation
f-1(x) = (square root x) + 4
What numbers always appear on the outside of Pascal’s Triangle?
1
if f(x) = (2x+3)/5 for x=3
9/5
Find the range of
f(x)= x2 - 4
y is greater than or equal to negative four
f(x) = 1/ x-1
g(x) = x2
f0g (3) = ?
f0g (3) = 1/8
Given : f(x) = x2 + 5
Find : Inverse Function
f-1(x) = square root (x-5 )
List the coefficients from the 4th row of Pascal’s Triangle (used for (a+b)4)
1,3,3,1
if f(x) = (2x - 5)2 evaluate the inverse function f(-1)
49
Find the domain and range of
f(x) = 1/x
Domain : All real numbers except 0
Range: All real numbers except 0
f(x) =3x/(x-2) g(x) = 4
f0g(x) = ?
f0g(x) = 6
Given : f(x) = (x2 - 6 ) / 5
Find : Inverse Function
f-1(x) = square root (5x + 6)