Unit 1 A
Unit 1 B
Unit 2 A
Unit 2 B
Subtracting and Adding Polynomials
100

What is a continuous graph? 

A graph that has no holes/skips or an asymptote. 

100

What's an inverse? 

An inverse is an operation that undoes the operation of a function. The opposite operation. 

100

Describe the shifts that are occurring in this transformation. 

- (x+7)- 12

The original was x3. It was flipped, moved seven units to the left and 12 units down. 

100

Where do these two equation intersect? 

y = 3x + 1 and y = x - 3

They intersect at (-2,-5).

100

Given the following 

f(x) = x4 - 7x3 + 12x2 - 14x
g(x) = 5x3 - 8x2 + 5
h(x) = x3 + 2x - 12
k(x) =x4 + 15

What is h(x) + k(x)?

x+ x3 + 2x + 3

200

What's the inverse of 3x + 3? 

(x-3)/3

200

What's the inverse of the point ( 12, 15)? 

(15, 12) 

200

Convert from log to exponential form: log11161051=5

115=161,051

200

Solve for x:

log(1/2401) = -4

7

200

Given the following 

f(x) = x4 - 7x+ 12x- 14x
g(x) = 5x- 8x+ 5
h(x) = x+ 2x - 12
k(x) =x+ 15

What is k(x) - g(x)?

x-5x+ 8x2 + 10

300

Given the domain and range of f(x) is 

Domain : (-12, 7) 

Range : (-15,23)

What's the domain and range of the inverse of f(x)? 

Domain : (-15,23)

Range : (-12, 7) 

300

What is the difference between an interval of increase, an interval of decrease, and a constant? 

Intervals of increase is the range where the function is increasing. 

Interval of decrease is the range where the function is decreasing. 

The constant is when there is no increase or decrease in the function ( there is no change). 

300

Compress the following logs 

log15 7 + log15 x - log15 2 + log15 y

log15 (7x/2y)

300

Expand the following log

log (8x7/15y)


log 8 + log x- log y + log 15


300

Given the following 

f(x) = x4 - 7x+ 12x- 14x
g(x) = 5x- 8x+ 5
h(x) = x+ 2x - 12
k(x) =x+ 15

What is f(x) + h(x)?

x4 - 6x+ 12x- 12x -12

400

What's the inverse of 

(3x - 12) / 2

(2x + 12) /3

400

What's the inverse of 

3 + (2 + x)1/2

x2 -6x +7

400

Solve 

1512x+40 = 50,625

log15 50,625 = 12x+40

4 = 12x+40 

-36 = 12x 

-3 = x

400

What’s the equation that models the amount of money in an account with a 12% annual interest rate, compounded twice a week, with an initial investment of $ 2,350?

A=2350(1+.12/104)104t

400

Given the following 

f(x) = x4 - 7x+ 12x- 14x
g(x) = 5x- 8x+ 5
h(x) = x+ 2x - 12
k(x) =x+ 15

What is f(x) - g(x)?

x4 - 12x+ 20x- 14x -5

500

Solve for x:

 43x+4 = 8x-12

43x+4 = 8x-12 

22(3x+4) =23(x-12) 

2(3x+4) = 3(x-12)

6x+8 = 3x -36

3x = -44 

x = -44/3 

500

 Simplify (9-5) x (272)

Leave your answer in exponential form with only positive exponents. 

32(-5) * 33(2)

3-10 * 36

3-10+6 

3-4 

1/34

500

A new bacteria multiples at a rate of 12.456 per hour. Assuming you have one of these bacteria. How many bacteria will after 10 hours? 


Formula made from given information: Given 1(12.456)

1(12.456)10 = 89,905,445,128

After 10 hours there will be 89,905,445,128 bacteria. 

500

How much money would be in a bank account after 13 and a half years? If the initial amount was $150,000 and it is compounded every other week at a 7% interest rate.

The account would have around $385,432.26. 

500

Given the following 

f(x) = x4 - 7x+ 12x- 14x
g(x) = 5x- 8x+ 5
h(x) = x+ 2x - 12
k(x) =x+ 15

What is f(x) + h(x) + k(x)?

2x4 - 6x+ 12x- 12x + 3