Question

Which of the following is equivalent to 17g – 2g?

Answer 1

The equivalent expression of $17g - 2g$ is $\boxed{\left( {17 - 2} \right)g}$. Option (d) is correct.

Further explanation:

Factors are the numbers that are multiplied together to obtain another number.

Perfect square is number that can be obtaining by squaring the number.

Given:

(a). $\left( {17 - 2} \right) + g2$

(b). $\left( {17 - 2} \right) + g$

(c). $\left( {17 - 2} \right g2$

(d). $\left( {17 - 2} \right g$

Explanation:

The given expression is $A = 17g - 2g.$

The factors of $17g$ can be expressed as follows,

$\begin{aligned}B&= 17g\\&= 17 \times g\\\end{aligned}$

The factors of $2g$ can be expressed as follows,

$\begin{aligned}C &= 2g\\&= 2 \times g \\\end{aligned}$

Take $g$ as a common factor from $17g$ and $2g.$

The value of $g$ can be expressed as follows,

$\begin{aligned}A &= 17g - 2g\\&=\left( {17 - 2} \right)g\\\end{aligned}$

The equivalent expression of $17g - 2g$ is $\boxed{\left( {17 - 2} \right)g}$. Option (d) is correct.

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Answer details:

Grade: High school

Subject: Mathematics

Chapter: Number system

Keywords: equivalent, 17g – 2g, place value, base value, decimal expansion, whole number, natural number, the equation, solution, linear equation.

Answer 2

(17 - 2)g

You have to use the Distributive property, and distribute "g" to the numbers 17 and 2 (by multiplying)

Hope this helps

sorry if it's wrong