Understand Scientific Notation
Use Powers of 10 to Estimate Quantities
More Properties of Integer Exponents
Use Properties of Integer Exponents
Evaluate Square Roots and Cube Roots
100

7.901 x 10^12; what place do you move?

To the right

100

What is the power of 10 for the number 400,000?

10^5

100

Simplify 1,999,999^0

1

ANYTHING to the power of 0 will ALWAYS EQUAL 1!!

100

2 ^11; what is the base?

2
100

Square root of 100

10

200

437,000 write in scientific notation

4.37 x 10^5

200

The value of the number is less than 1, the exponent will be _______________.

Negative

200

Rewrite the expression using a positive exponent.

9^-4

Fraction: 1/9^4

200

4^4 / 4^2 equals?

4^2

200

What is 9 squared?

9 x 9 = 81

300

3.92 x 10^-6 write in standard form

0.00000392

300

You can round 61,345 to the greatest place value and write it as a single digit times a what?

Power of 10

300

(-2)^2 equals what?

POSTIVE 4

300

(6^2)^4

6^2x4 = 6^8


Keep the base, multiply the exponents

300

What is 7 cubed?

7 x 7 x 7 = 343

400

1,267,000,000

What is the first factor in the scientific notation?

400

Express this as a single digit times a power of 10:

67,785

7 x 10^4

400

Simplify the expression for x=6.

12x^0(x^-4)


Fraction: 1/108

400

2^3 x 5^3

10^3

(2 x 5)^3

When the bases are different, multiply when and keep the exponent.

400

Square root of 17,576

26

500

3,153,600 how can you write this number in scientific form?

3.1536 x 10^6

500

Which is greater 5 x 10^-4 or 3 x 10^-8

5 x 10^-4

500

An exponent changes from _____ to ________ when it moves from the numerator to the denominator.

Negative to Positive

500

a^12 x a^4

a^16

500

Cube Root of 4,096

16