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Maths-

General

Easy

Question

Consider the following set of monomials.
$A equals left curly bracket 2 x comma 3 x comma 4 x comma 5 x y comma 7 x comma 9 y comma 12 x y comma 13 x comma 15 x right curly bracket$
Find subsets of A such that the GCF of its elements is 4x, 5x and y.

hint Hint:

The highest number that divides exactly into two or more numbers is known as GCF.

An algebraic expression consisting only one term is called monomial.

A subset is a set each of whose element is an element of an inclusive set.

The correct answer is: The subset will be {4x,12xy};{5xy,15x},{5xy,9y}.

We have been a set of monomials in the question.

We have to find the subset of A such that the GCF of its elements is 4x, 5x and y.

Step 1 of 1:
We have given a set of monomials.
For GCF equal to 4x,5x,y
There highest common factor should be 4x,5x,y.
So, The subset will be
{4x,12xy};{5xy,15x},{5xy,9y}.

Related Questions to study

Solve: (3𝑥 − 4)²

Solve: (3𝑥 − 4)²

Find the product
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Find the product
−2𝑥²(𝑥² + 3𝑥 + 4)

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parallel

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Express in the form of a single algebraic expression: (3x + 4y) (4x²y + 3xy²)

parallel

Consider the following set of monomials.

$A equals left curly bracket 2 x comma 3 x comma 4 x comma 5 x y comma 7 x comma 9 y comma 12 x y comma 13 x comma 15 x right curly bracket$
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parallel

Is it possible to construct a triangle with the given side lengths? If not, explain why not.
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parallel

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Angle measures: 16°, 41°, 123°, with smallest angle at the left

Sketch and label the triangle described.
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Angle measures: 16°, 41°, 123°, with smallest angle at the left

parallel

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