1. x^9/x^2

a.x^11
b.x^7
c.7
d.x^5

2. h^14/h^5
a.h^-9
b.1/h^9
c.h^19
d.h^9

3. 4^4/4^6
a.-16
b.16
c.1/16
d.-1/16

4. 5^0
a.0
b.5
c.1
d.-5

6.-2r(8r+5)
a.-16r^2+5
b.-16r^2+10
c.-16r^2+10r
d.-16r^2-10

7.2a(a^2+4a)
a.2a^2+6a^2
b.2a^3+8a^2
c.2a+6a
d.2a^3+6a^2

8.(3y)(3y-2)
a. 9y^2-6
b. 9Y^2+5y
c. 9y^2+1
d. 9y^2-6y

What are your answers?

We do not do your homework for you. Although it might take more effort to do the work on your own, you will profit more from your effort. We will be happy to evaluate your work though.

When multiplying/dividing, exponents are added/subtracted respectively.

1.a

2.c
3.b
4.b

those r my first 4 answers

1. disagree, when dividing, exponents are subtracted.

2. disagree, when dividing, exponents are subtracted.

3. disagree, what is 4^-2?

4. disagree, anything to the Zero power = 1.

1. To simplify the expression x^9/x^2, you can subtract the exponents since the base (x) is the same. So, x^9/x^2 can be rewritten as x^(9-2) which simplifies to x^7. Therefore, the answer is b. x^7.

2. Similar to the previous question, to simplify the expression h^14/h^5, you subtract the exponents since the base (h) is the same. So, h^14/h^5 can be rewritten as h^(14-5) which simplifies to h^9. Therefore, the answer is d. h^9.

3. In this case, to simplify the expression 4^4/4^6, you can also subtract the exponents since the base (4) is the same. So, 4^4/4^6 can be rewritten as 4^(4-6) which simplifies to 4^(-2). Now, when a number is raised to a negative exponent, it means the reciprocal of that number raised to the positive exponent. Therefore, 4^(-2) is equivalent to 1/4^2, which simplifies to 1/16. Therefore, the answer is c. 1/16.

4. Any number (except 0) raised to the power of 0 is equal to 1. So, 5^0 equals 1. Therefore, the answer is c. 1.

5. To simplify the expression -2r(8r+5), you need to distribute the -2r to both terms inside the parentheses. So, you get -2r * 8r + -2r * 5, which simplifies to -16r^2 + -10r. Therefore, the answer is a. -16r^2 + 5.

6. In the expression 2a(a^2+4a), you need to use the distributive property. Multiply 2a by both terms inside the parentheses. So, you get 2a * a^2 + 2a * 4a, which simplifies to 2a^3 + 8a^2. Therefore, the answer is b. 2a^3 + 8a^2.

7. To simplify (3y)(3y-2), you need to use the distributive property. Multiply 3y by both terms inside the parentheses. So, you get 3y * 3y + 3y * -2, which simplifies to 9y^2 - 6y. Therefore, the answer is d. 9y^2 - 6y.