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How might multiplying monomials and polynomials appear in real-world problems?

User Lilydjwg
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2 Answers

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Final answer:

Multiplying monomials and polynomials can appear in real-world problems in various ways, such as calculating the area of a garden or the total cost of producing an item.

Step-by-step explanation:

Multiplying monomials and polynomials can appear in real-world problems in various ways. For example, in a gardening project, the area of a rectangular garden can be calculated by multiplying the length of the garden (a monomial) by the width of the garden (another monomial). In a business, the total cost of producing an item (a polynomial) can be found by multiplying the cost of each individual component (monomials) of the item.

In both of these examples, multiplying monomials and polynomials is essential to calculate key measurements and costs.

User Tejas Pawar
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3 votes

Final answer:

Multiplying monomials and polynomials is useful in real-world problems involving quantities, measurements, and calculations.

Step-by-step explanation:

Multiplying monomials and polynomials can appear in real-world problems in various ways. For example, if you are calculating the total cost of buying multiple items with different prices (represented by monomials), you can multiply the price of each item by the quantity to find the total cost.

If you are calculating the area of a rectangular field (represented by a polynomial), you can multiply the length and width to find the area.

In summary, multiplying monomials and polynomials is useful in real-world problems involving quantities, measurements, and calculations.

User ChikChak
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