Mathematics

Mathematics, 11.12.2019 00:31, yselahernandez02

Which expressions are equivalent to the one below? check all that apply.

10x
a. 50x/5x
b. 10 • 10x - 1
c. 10 • 10x + 1
d. 50x/5
e. (50/5)x
f. x5

answer

Answers: 2

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Answers

Answer

answered: MilanPatel

Step-by-step explanation:

The given expression is 10x .

We have to check which of he given options on simplification gives the same given expression.

(A) The expression is:

= $\frac{50x}{5x}$

=

which is not equivalent to the given expression, thus this option is incorrect.

(B) The expression is:

= 10(10x)-1

= 100x-1

which is not equivalent to the given expression, thus this option is incorrect.

(C) The expression is:

= 10(10x)+1

= 100x+1

which is not equivalent to the given expression, thus this option is incorrect.

(D) The expression is:

= $\frac{50x}{5}$

= 10x

which is equivalent to the given expression, thus this option is correct.

(E) The expression is:

= $(\frac{50}{5})x$

== 10x

which is equivalent to the given expression, thus this option is correct.

(F) The expression is:

= x^5

which is not equivalent to the given expression, thus this option is incorrect.

Answer

answered: lillysiege

The correct options are ${\text{A} = {\left( {9 \cdot 9} \right)^x},C = {9^x} \cdot {9^x}{\text{ and }}F = {9^{2x}}.$

Further explanation:

The associative property is defined as a grouping of multiplication, addition, subtraction and division.

Always use the PEDMAS rule to solve the grouping of multiplication, addition, subtraction and division.

Here, P is parenthesis, E is exponents, M is multiplication, D is division, A is addition and S is subtraction.

Given:

The expression is 10x.

The options are as follows,

(A). $\dfrac{{50x}}{{5x}}$

(B). $10 \cdot 10x - 1$

(C). $10 \cdot 10x + 1$

(D). $\dfrac{{50x}}{5}$

(E). $\left( {\dfrac{{50}}{5}} \right)x$

(F). ${x^5}$

Explanation:

The expression 10x can also be written as follows,

Solve option (A).

$\dfrac{{50x}}{{5x}} = 10$

Option (A) is not correct.

Solve option (B).

$10 \cdot 10x - 1 = 100x - 1$

Option (B) is not correct.

Solve option (C).

$10 \cdot 10x - 1 = 100x - 1$

Option (C) is not correct.

Solve option (D).

$\dfrac{{50x}}{5} = 10x$

Option (D) is correct.

Solve option (E).

$\left( {\dfrac{{50}}{5}} \right)x = 10x$

Option (E) is correct.

Solve option (F).

${x^5}$

The correct options are $D=\dfrac{{50x}}{5}{\text{ and }}E = \left( {\dfrac{{50}}{5}} \right)x.$

Option A, B, C and F are not correct.

Learn more:

1. Learn more about inverse of the functionhttps://.

2. Learn more about equation of circle .

3. Learn more about range and domain of the function

Answer details:

Grade: Middle School

Subject: Mathematics

Chapter: Number System

Keywords: expression, equivalent, one below, 10x, exponents, addition.

Answer

answered: Guest

Where’s the

Answer

answered: Guest

8496 cars

step-by-step explanation:

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