Base (always ticked)

Question 1

Answer 1

Question 2

Consider two linear equations.
If the gradient of 2 equations is the same but they have different y-intercepts, how many solutions do they have?

Answer 2

0

Question 3

show f(x) when reflected in the vertical axis

Answer 3

f(-x)

Question 4

Consider two linear equations.
If the gradients of the 2 equations are different, how many solutions do they have?

Answer 4

1

Question 5

value of discriminant when no solution

Answer 5

< 0

less than 0

Question 6

State the rule for the function

Answer 6

Question 7

Answer 7

Question 8

state the expression for the axis of symmetry

Answer 8

Question 9

Answer 9

Question 10

Answer 10

Question 11

log(a)-log(b)

Answer 11

Question 12

How does the domain of the inverse relate to the original function?

Answer 12

It is equivalent to the range.

Question 13

formula for the discriminant

Answer 13

Question 14

Answer 14

Question 15

log(1)

Answer 15

0

Question 16

Formula for completing the square

Answer 16

Question 17

Answer 17

Question 18

show f(x) when dilated by a factor of a from the horizontal axis

Answer 18

af(x)

Question 19

Answer 19

Question 20

Answer 20

Question 21

Answer 21

Question 22

State the rule for the function

Answer 22

Graph of y=a^x where a>0

Question 23

Answer 23

Question 24

state the formula for finding the midpoint of two coordinates

Answer 24

Question 25

Answer 25

Question 26

Answer 26

Question 27

Answer 27

Question 28

State the rule for the function

Answer 28

Question 29

show f(x) when dilated by a factor of a from the vertical axis

Answer 29

f(x/a)

Question 30

Answer 30

Question 31

Answer 31

Question 32

value of discriminant when 2 solutions

Answer 32

> 0 | greater than 0

Question 33

Answer 33

Question 34

Consider two linear equations. If the gradient of 2 the equations is the same and the y-int is the same, how many solutions do they have?

Answer 34

infinite

Question 35

Formula for finding the equation of a straight line (linear function)

Answer 35

Question 36

State the Quadratic formula

Answer 36

Question 37

# using log laws...

Answer 37

Question 38

show f(x) when translated k units in the positive direction of the vertical axis.

Answer 38

f(x)+k

Question 39

Answer 39

Question 40

Formula for finding the distance between two points ("the distance formula")

Answer 40

Question 41

show f(x) when translated h units in the positive direction of the horizontal axis.

Answer 41

f(x-h)

Question 42

value of discriminant when 1 solution

Answer 42

= 0

Question 43

Answer 43

Question 44

Answer 44

Question 45

show f(x) when reflected in the horizontal axis

Answer 45

-f(x)

Question 46

# using log laws...

Answer 46

Question 47

# using log laws...

Answer 47

Question 48

Answer 48

Question 49

Answer 49

Question 50

What kind of function can you use the discriminant with?

Answer 50

Quadratic | The discriminant ONLY works with quadratic equations

Question 51

WHY would you use the discriminant?

Answer 51

To find the number of solutions to a quadratic equation

Question 52

Annotation for "maximum" in a question

Answer 52

Question 53

Annotation for "minimum" in a question

Answer 53

Question 54

Annotation for "Independent" in a probability question

Answer 54

Pr(A)* Pr(B)=Pr(AnB)

Question 55

Answer 55

Question 56

state the formula for the discriminant

Answer 56

Question 57

Answer 57

Question 58

Answer 58

Question 59

State the rule for the function

Answer 59

Question 60

How does the domain of the inverse relate to the original function?

Answer 60

It is equivalent to the range.

Question 61

Answer 61

## Footnote Note, same rough shape for the graph of any function y=x^(1/even positive integer) eg: x^1/2, x^1/4, x^1/6...

Question 62

Answer 62

## Footnote Note, same ROUGH shape for the graph of any function y=1/x^(odd integer >1) eg: 1/x^(3), 1/x^(5), 1/x^(7)...

Question 63

Answer 63

## Footnote Note, same ROUGH shape for the graph of any function y=1/x^(even integer >1) eg: 1/x^2, 1/x^4, 1/x^6...

Question 64

Formula for completing the square

Answer 64

Question 65

domain of an inverse function =

Answer 65

range of the original function

Question 66

range of an inverse function =

Answer 66

domain of the original function

Question 67

"f(x) has an inverse" means...

Answer 67

f(x) is a one-to-one function | "one to one" is your annotation if this comes up in a question

Question 68

Answer 68

Question 69

Write in interval notation: R+

Answer 69

(0,ထ) | does NOT include 0

Question 70

Write in interval notation: R-

Answer 70

(–ထ, 0)

Question 71

What does "continuous" mean, in terms of the *values* related to the function

Answer 71

y value on LHS = y value on RHS or f(x) value on LHS = f(x) value on RHS (use a limit on one/both sides where undefined)

Question 72

Answer 72

## Footnote asymptotes at x=0 and y=0

Question 73

Answer 73

Question 74

Answer 74