Properties of Exponents
Exponent Property Problems
Exponential Graphs
Exponential Equations
Word Problems (bonus pts)
100

The property listed below:

ax * ay = ax+y

What is:

Product Property

100

solve (simplify):

x3y4 * x2y3

answer:

x5y7

100

*on your handout graph 1...*

The graph is showing (GROWTH OR DECAY)

DECAY

100

*on your handout graph 2...*

What is the equation

y = 2 (1/2)x

100

on the handout word problem 1 what is the answer to a

4157.86

This represents the amount of money in the account after 15 years, which is approximately $4,157.86

200

The property listed below:

ax/ay = ax-y

What is:

the quotient/fraction rule 

200

solve (simplify):

(x4y6)/(x2y3)

answer:

x2y3

200

*on your handout graph 4...*

The graph is showing GROWTH OR DECAY

GROWTH

200

*on your handout graph 3...*

what is the equation?

y = 4*2x

200

on the handout word problem 1 what is the answer to b

$3257.79

300

The property listed below:

(ax)y = axy

What is:

The power rule

300

Solve:

(r3)5

Answer:

r15

300

*on your handout graph 4...*

what is the rate of change? (b value is...)

2x

times 2

300

*on your handout graph 5...*

what is the equation?

y = 1*10x

or

y = 10x

300

on the handout word problem 2 what is the answer to a

This represents the population after 10 years, which is approximately 7,401 people

400

The property listed below:

(ab)= axbx

What is:

Power of a product rule

400

Solve:

(x2y6)2

Answer:

x4y12

400

*on your handout graph 1...*

The y-intercept is (the value for a is)

4

400

*on your handout table 1...*

What is the equation

y = 0.04*5x

400

on the handout word problem 2 what is the answer to b

6094.97

500

The property listed below

a-x = 1/ax

what is:

negative exponent

500

solve:

(x4/y5)-1

Answer:

(y5/x4)

500

*on your handout graph 1 & 4...*

The equations are...

G1: y = 4 (1/2)x

G4: y = 5*2x

500

*on your handout table 2...*

What is the equation

DAILY DOUBLE

F(4) = ?

y = 64*0.75x

or y=64(1/4)x

D.D: f(4) = 20.25

500

I love growing plants in my garden. At the start of the season, I planted a special type of plant that doubles in size every week. Initially, the plant was 5 inches tall. Write a function g(x) that describes how tall the plant will be after x weeks. Then, use the function to determine how tall the plant will be after 6 weeks.

g(x) = 5 * 2x

g(6) = 320

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