Look at the relation given in the table to the left. What is its domain?
{,,}
What is its range?
{,,}
Is it a function? More practice | Look at the relation given in the table to the left. What is its domain?
{,,,}
What is its range?
{,,}
Is it a function? More practice |
Look at the relation given in the graph above. What is its domain?
{x:≤x≤}
What is its range?
{y:≤y≤}
Is it a function? More practice | Look at the relation given in the graph above. What is its domain?
{x:≤x≤}
What is its range?
{y:≤y≤}
Is it a function? More practice |
Compute f∘g(−2), where f is defined by the graph above and g is defined by the table above.
f∘g(−2)=More practice | Compute f∘g(x), where f is defined by f(x)=−3x+2 and g is defined by g(x)=4x−1.
f∘g(x)=More practice |
Is the function given in the table above one-to-one? More practice |
Is the function given in the table above one-to-one? More practice |
| What is the inverse of the function f(x)=−3x+4? f−1(y)=y+ More practice | What is the inverse of the function f(x)=x+3? f−1(y)=y− More practice |
| Let f(x)=(x+3)2+3. What is an equation for the graph which has the same shape as the graph of y1=f(x), but is shifted up by −2 units? y=()2+ More practice | Let f(x)=(x+3)2+2. What is an equation for the graph which has the same shape as the graph of y1=f(x), but is shifted right by 2 units and shifted up by −1 units? y=()2+ More practice |
| Let f(x)=−3x2+2. What is an equation for the graph which is like the graph of y1=f(x), but stretched 2 times as far horizontally? y=x2+ More practice | Let f(x)=x2+1. What is an equation for the graph which is like the graph of y1=f(x), but stretched times as far vertically? y=x2+ More practice |
| Is the function f(x)=2x even, odd, or neither? More practice | Is the function pictured on the graph above even, odd, or neither? More practice |
If f(x)={| 3x+4 | if−3≤x<0 | | 2x−1 | if0≤x≤3 | |
, what is f(0)? More practice | If f(x)={| x+3 | if−5≤x≤−1 | | −x+4 | if−1<x≤0 | | 4 | if0<x≤5 | |
, what is f(0)? More practice |
The first few numbers in an arithmetic sequence A(n) are: 7,10,13,16What is the common difference of that sequence? More practice | The first few numbers in an arithmetic sequence A(n) are: 0,2,4,6What is a formula for A(n)? A(n)=n−More practice |
The first few numbers in a geometric sequence G(n) are: 8,16,32,64What is the common ratio of that sequence? More practice | The first few numbers in a geometric sequence G(n) are: −6,18,−54,162What is a formula for G(n)? G(n)=⋅()nMore practice |