Deck 4: Section 2: Exponents and Polynomials
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Deck 4: Section 2: Exponents and Polynomials
1
Find the product.
-10t5·2t7
-10t5·2t7
-20t12
2
Simplify.
5y4·(y4)5
5y4·(y4)5
5y24
3
The edges of a triangular homesite have lengths of 3x + 4, x, and x - 1. Write an expression for the perimeter of the property.
5x + 3
4
State the degree of the polynomial and determine if it is a monomial, binomial, or trinomial.
x4
x4
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5
Simplify. 

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6
What is the coefficient of x3 in the polynomial -11x3 + 13x2?
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7
Write in scientific notation.
957 103
957 103
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8
Simplify.
-(11)0
-(11)0
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9
Perform the computation.
(3 10-14)2
(3 10-14)2
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10
Perform the indicated operation.
(t - 5) - (5t - 8)
(t - 5) - (5t - 8)
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11
Find the product.
(5w2 - 4)(5w2 - 1)
(5w2 - 4)(5w2 - 1)
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12
A shipping carton has a length of x - 2, width of 4x, and a height of x. Write an expression for the volume of the box.
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13
Perform the indicated operation.
(-4m - 7) + (m2 + 7m + 6)
(-4m - 7) + (m2 + 7m + 6)
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14
Simplify. 

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15
Find the product.
(x2 + 5x - 2)(-x - 8)
(x2 + 5x - 2)(-x - 8)
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16
Simplify. 

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17
Evaluate. 

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18
Write the expression without negative exponents. 

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19
Simplify.
(xy3)3
(xy3)3
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20
Find the indicated value of the polynomial.
P(x) = -4.1x3 - 1.2x2 - 1.1, P(0.8)
P(x) = -4.1x3 - 1.2x2 - 1.1, P(0.8)
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21
Simplify. 

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22
Expand the binomial.
(n - 2)3
(n - 2)3
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23
Multiply.
(6 + 5x)(6 - 5x)
(6 + 5x)(6 - 5x)
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24
Find the product.
(n + 2)(n - 3)(n + 4)
(n + 2)(n - 3)(n + 4)
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25
Find the quotient and the remainder.
(x4 - x3 + 5) (x2 + 2)
(x4 - x3 + 5) (x2 + 2)
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26
Multiply.
(5x - 6)2
(5x - 6)2
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27
Find the quotient. 

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28
A picture frame has a length l = 12 inches and a height h = 5 inches (see figure). If the frame width is x inches, write an expression for the display area of the frame. 

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