# Sergeant Math 8 Multiplying Monomials

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• 1.

### Simplify: (n5)(n2)(m3)(m4)

B.
Explanation
The given expression can be simplified by multiplying the coefficients and adding the exponents of the variables with the same base. In this case, the expression can be simplified to n^7 * m^7, where n has an exponent of 7 and m has an exponent of 7.

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• 2.

### Simplify: (5d3)(-2d2)

• A.

10

• B.

-10

• C.

10

• D.

-10

B. -10
Explanation
The given expression can be simplified by multiplying the coefficients and adding the exponents of the variables. In this case, (5d3)(-2d2) simplifies to -10d^5, where the coefficient is -10 and the exponent of the variable d is 5. Therefore, the answer is -10.

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• 3.

### Simplify: (m4)2

B.
Explanation
To simplify (m^4)^2, we need to apply the exponent rule which states that when raising a power to a power, we multiply the exponents. In this case, we have m^4 raised to the power of 2. Multiplying the exponents 4 and 2 gives us m^8. Therefore, the simplified form of (m^4)^2 is m^8.

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• 4.

### Simplify: 5x2(52x3)

C.
Explanation
The expression can be simplified using the order of operations, which states that multiplication should be done before addition or subtraction. First, we solve the multiplication within the parentheses: 52x3 = 156. Then, we multiply this result by 5x2 = 10. Therefore, the simplified expression is 10(156) = 1560.

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• 5.

### Simplify: (

D.

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• Current Version
• Mar 14, 2023
Quiz Edited by
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• Jan 20, 2015
Quiz Created by
Courtney Frank

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