Multiplicative Inverse Property - Pre-Algebra

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Question

Which of the following statements demonstrates the inverse property of multiplication?

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Answer

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only

$$\frac{6}{7}$ \times $\frac{7}{6}$ = 1$

demonstrates this property.

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Question

Simplify.

Tap to reveal answer

Answer

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem!

Solve the multiplication.

Now we need to reduce the fraction to find our final answer.

← Didn't Know|Knew It →

Question

What is the multiplicative inverse of where $\left ( $$\frac{x^{2}$$}{x + $\sqrt{3}$} \neq 0\right )$

Tap to reveal answer

Answer

The rule for Multiplicative Inverse Property is $a \times $\frac{1}{a}$ = 1$ where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $$\frac{x^{2}$$}{x + $\sqrt{3}$}$ ,

then $\frac{1}{a}$ is the Mulitplicative inverse, which is .

After you simplify you get $$\frac{x + $\sqrt{3}$}{x^{2}$}$ which is the Multiplicative Inverse.

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Question

What is the multiplicative inverse of where $\left ( x > 0\right )$ ?

Tap to reveal answer

Answer

The rule for Multiplicative Inverse Property is

$a \times $\frac{1}{a}$ = 1$

where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $-$\frac{1}{\sqrt{x^{3}$$}}$ ,

then $\frac{1}{a}$ is the mulitplicative inverse, which is .

After you simplify you get which is the multiplicative inverse.

← Didn't Know|Knew It →

Question

Which of the following displays the multiplicative inverse property?

Tap to reveal answer

Answer

The mulitplicative inverse property deals with reciprocals. For example, the multiplicative inverse, or reciprocal, of the number 7 is $\frac{1}{7}$ .

The multiplicative inverse property states that a number times its multiplicative inverse equals 1.

Therefore,

$a \cdot $\frac{1}{a}$ = 1$

displays the multiplicative inverse property.

← Didn't Know|Knew It →

Question

Which of the following statements demonstrates the inverse property of multiplication?

Tap to reveal answer

Answer

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only

$$\frac{6}{7}$ \times $\frac{7}{6}$ = 1$

demonstrates this property.

← Didn't Know|Knew It →

Question

Simplify.

Tap to reveal answer

Answer

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem!

Solve the multiplication.

Now we need to reduce the fraction to find our final answer.

← Didn't Know|Knew It →

Question

What is the multiplicative inverse of where $\left ( $$\frac{x^{2}$$}{x + $\sqrt{3}$} \neq 0\right )$

Tap to reveal answer

Answer

The rule for Multiplicative Inverse Property is $a \times $\frac{1}{a}$ = 1$ where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $$\frac{x^{2}$$}{x + $\sqrt{3}$}$ ,

then $\frac{1}{a}$ is the Mulitplicative inverse, which is .

After you simplify you get $$\frac{x + $\sqrt{3}$}{x^{2}$}$ which is the Multiplicative Inverse.

← Didn't Know|Knew It →

Question

What is the multiplicative inverse of where $\left ( x > 0\right )$ ?

Tap to reveal answer

Answer

The rule for Multiplicative Inverse Property is

$a \times $\frac{1}{a}$ = 1$

where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $-$\frac{1}{\sqrt{x^{3}$$}}$ ,

then $\frac{1}{a}$ is the mulitplicative inverse, which is .

After you simplify you get which is the multiplicative inverse.

← Didn't Know|Knew It →

Question

Which of the following displays the multiplicative inverse property?

Tap to reveal answer

Answer

The mulitplicative inverse property deals with reciprocals. For example, the multiplicative inverse, or reciprocal, of the number 7 is $\frac{1}{7}$ .

The multiplicative inverse property states that a number times its multiplicative inverse equals 1.

Therefore,

$a \cdot $\frac{1}{a}$ = 1$

displays the multiplicative inverse property.

← Didn't Know|Knew It →

Question

Which of the following statements demonstrates the inverse property of multiplication?

Tap to reveal answer

Answer

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only

$$\frac{6}{7}$ \times $\frac{7}{6}$ = 1$

demonstrates this property.

← Didn't Know|Knew It →

Question

Simplify.

Tap to reveal answer

Answer

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem!

Solve the multiplication.

Now we need to reduce the fraction to find our final answer.

← Didn't Know|Knew It →

Question

What is the multiplicative inverse of where $\left ( $$\frac{x^{2}$$}{x + $\sqrt{3}$} \neq 0\right )$

Tap to reveal answer

Answer

The rule for Multiplicative Inverse Property is $a \times $\frac{1}{a}$ = 1$ where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $$\frac{x^{2}$$}{x + $\sqrt{3}$}$ ,

then $\frac{1}{a}$ is the Mulitplicative inverse, which is .

After you simplify you get $$\frac{x + $\sqrt{3}$}{x^{2}$}$ which is the Multiplicative Inverse.

← Didn't Know|Knew It →

Question

What is the multiplicative inverse of where $\left ( x > 0\right )$ ?

Tap to reveal answer

Answer

The rule for Multiplicative Inverse Property is

$a \times $\frac{1}{a}$ = 1$

where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $-$\frac{1}{\sqrt{x^{3}$$}}$ ,

then $\frac{1}{a}$ is the mulitplicative inverse, which is .

After you simplify you get which is the multiplicative inverse.

← Didn't Know|Knew It →

Question

Which of the following displays the multiplicative inverse property?

Tap to reveal answer

Answer

The mulitplicative inverse property deals with reciprocals. For example, the multiplicative inverse, or reciprocal, of the number 7 is $\frac{1}{7}$ .

The multiplicative inverse property states that a number times its multiplicative inverse equals 1.

Therefore,

$a \cdot $\frac{1}{a}$ = 1$

displays the multiplicative inverse property.

← Didn't Know|Knew It →

Question

Which of the following statements demonstrates the inverse property of multiplication?

Tap to reveal answer

Answer

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only

$$\frac{6}{7}$ \times $\frac{7}{6}$ = 1$

demonstrates this property.

← Didn't Know|Knew It →

Question

Simplify.

Tap to reveal answer

Answer

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem!

Solve the multiplication.

Now we need to reduce the fraction to find our final answer.

← Didn't Know|Knew It →

Question

What is the multiplicative inverse of where $\left ( $$\frac{x^{2}$$}{x + $\sqrt{3}$} \neq 0\right )$

Tap to reveal answer

Answer

The rule for Multiplicative Inverse Property is $a \times $\frac{1}{a}$ = 1$ where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $$\frac{x^{2}$$}{x + $\sqrt{3}$}$ ,

then $\frac{1}{a}$ is the Mulitplicative inverse, which is .

After you simplify you get $$\frac{x + $\sqrt{3}$}{x^{2}$}$ which is the Multiplicative Inverse.

← Didn't Know|Knew It →

Question

What is the multiplicative inverse of where $\left ( x > 0\right )$ ?

Tap to reveal answer

Answer

The rule for Multiplicative Inverse Property is

$a \times $\frac{1}{a}$ = 1$

where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $-$\frac{1}{\sqrt{x^{3}$$}}$ ,

then $\frac{1}{a}$ is the mulitplicative inverse, which is .

After you simplify you get which is the multiplicative inverse.

← Didn't Know|Knew It →

Question

Which of the following displays the multiplicative inverse property?

Tap to reveal answer

Answer

The mulitplicative inverse property deals with reciprocals. For example, the multiplicative inverse, or reciprocal, of the number 7 is $\frac{1}{7}$ .

The multiplicative inverse property states that a number times its multiplicative inverse equals 1.

Therefore,

$a \cdot $\frac{1}{a}$ = 1$

displays the multiplicative inverse property.

← Didn't Know|Knew It →

Knew It

Multiplicative Inverse Property - Pre-Algebra

Which of the following statements demonstrates the inverse property of multiplication?

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only demonstrates this property.

Simplify.

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem! Solve the multiplication. Now we need to reduce the fraction to find our final answer.

What is the multiplicative inverse of where

The rule for Multiplicative Inverse Property is where . Using this rule, if , then is the Mulitplicative inverse, which is . After you simplify you get which is the Multiplicative Inverse.

What is the multiplicative inverse of where ?

The rule for Multiplicative Inverse Property is where . Using this rule, if , then is the mulitplicative inverse, which is . After you simplify you get which is the multiplicative inverse.

Which of the following displays the multiplicative inverse property?

The mulitplicative inverse property deals with reciprocals. For example, the multiplicative inverse, or reciprocal, of the number 7 is . The multiplicative inverse property states that a number times its multiplicative inverse equals 1. Therefore, displays the multiplicative inverse property.

Which of the following statements demonstrates the inverse property of multiplication?

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only demonstrates this property.

Simplify.

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem! Solve the multiplication. Now we need to reduce the fraction to find our final answer.

What is the multiplicative inverse of where

The rule for Multiplicative Inverse Property is where . Using this rule, if , then is the Mulitplicative inverse, which is . After you simplify you get which is the Multiplicative Inverse.

What is the multiplicative inverse of where ?

The rule for Multiplicative Inverse Property is where . Using this rule, if , then is the mulitplicative inverse, which is . After you simplify you get which is the multiplicative inverse.

Which of the following displays the multiplicative inverse property?

The mulitplicative inverse property deals with reciprocals. For example, the multiplicative inverse, or reciprocal, of the number 7 is . The multiplicative inverse property states that a number times its multiplicative inverse equals 1. Therefore, displays the multiplicative inverse property.

Which of the following statements demonstrates the inverse property of multiplication?

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only demonstrates this property.

Simplify.

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem! Solve the multiplication. Now we need to reduce the fraction to find our final answer.

What is the multiplicative inverse of where

The rule for Multiplicative Inverse Property is where . Using this rule, if , then is the Mulitplicative inverse, which is . After you simplify you get which is the Multiplicative Inverse.

What is the multiplicative inverse of where ?

The rule for Multiplicative Inverse Property is where . Using this rule, if , then is the mulitplicative inverse, which is . After you simplify you get which is the multiplicative inverse.

Which of the following displays the multiplicative inverse property?

The mulitplicative inverse property deals with reciprocals. For example, the multiplicative inverse, or reciprocal, of the number 7 is . The multiplicative inverse property states that a number times its multiplicative inverse equals 1. Therefore, displays the multiplicative inverse property.

Which of the following statements demonstrates the inverse property of multiplication?

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only demonstrates this property.

Simplify.

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem! Solve the multiplication. Now we need to reduce the fraction to find our final answer.

What is the multiplicative inverse of where

The rule for Multiplicative Inverse Property is where . Using this rule, if , then is the Mulitplicative inverse, which is . After you simplify you get which is the Multiplicative Inverse.

What is the multiplicative inverse of where ?

The rule for Multiplicative Inverse Property is where . Using this rule, if , then is the mulitplicative inverse, which is . After you simplify you get which is the multiplicative inverse.

Which of the following displays the multiplicative inverse property?

The mulitplicative inverse property deals with reciprocals. For example, the multiplicative inverse, or reciprocal, of the number 7 is . The multiplicative inverse property states that a number times its multiplicative inverse equals 1. Therefore, displays the multiplicative inverse property.

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only

$$\frac{6}{7}$ \times $\frac{7}{6}$ = 1$

demonstrates this property.

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem!

Solve the multiplication.

Now we need to reduce the fraction to find our final answer.

What is the multiplicative inverse of where $\left ( $$\frac{x^{2}$$}{x + $\sqrt{3}$} \neq 0\right )$

What is the multiplicative inverse of where $\left ( x > 0\right )$ ?

The rule for Multiplicative Inverse Property is

$a \times $\frac{1}{a}$ = 1$

where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $-$\frac{1}{\sqrt{x^{3}$$}}$ ,

then $\frac{1}{a}$ is the mulitplicative inverse, which is .

After you simplify you get which is the multiplicative inverse.

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only

$$\frac{6}{7}$ \times $\frac{7}{6}$ = 1$

demonstrates this property.

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem!

Solve the multiplication.

Now we need to reduce the fraction to find our final answer.

What is the multiplicative inverse of where $\left ( $$\frac{x^{2}$$}{x + $\sqrt{3}$} \neq 0\right )$

What is the multiplicative inverse of where $\left ( x > 0\right )$ ?

The rule for Multiplicative Inverse Property is

$a \times $\frac{1}{a}$ = 1$

where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $-$\frac{1}{\sqrt{x^{3}$$}}$ ,

then $\frac{1}{a}$ is the mulitplicative inverse, which is .

After you simplify you get which is the multiplicative inverse.

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only

$$\frac{6}{7}$ \times $\frac{7}{6}$ = 1$

demonstrates this property.

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem!

Solve the multiplication.

Now we need to reduce the fraction to find our final answer.

What is the multiplicative inverse of where $\left ( $$\frac{x^{2}$$}{x + $\sqrt{3}$} \neq 0\right )$

What is the multiplicative inverse of where $\left ( x > 0\right )$ ?

The rule for Multiplicative Inverse Property is

$a \times $\frac{1}{a}$ = 1$

where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $-$\frac{1}{\sqrt{x^{3}$$}}$ ,

then $\frac{1}{a}$ is the mulitplicative inverse, which is .

After you simplify you get which is the multiplicative inverse.

The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, only

$$\frac{6}{7}$ \times $\frac{7}{6}$ = 1$

demonstrates this property.

To simplify a compound fraction, multiply the numerator by the reciprocal of the denominator. Remember that a compound fraction can easily be rewritten as a division problem!

Solve the multiplication.

Now we need to reduce the fraction to find our final answer.

What is the multiplicative inverse of where $\left ( $$\frac{x^{2}$$}{x + $\sqrt{3}$} \neq 0\right )$

What is the multiplicative inverse of where $\left ( x > 0\right )$ ?

The rule for Multiplicative Inverse Property is

$a \times $\frac{1}{a}$ = 1$

where $\left ( a \neq 0\right )$ .

Using this rule, if

$a = $-$\frac{1}{\sqrt{x^{3}$$}}$ ,

then $\frac{1}{a}$ is the mulitplicative inverse, which is .

After you simplify you get which is the multiplicative inverse.