Multiplicative Identity Property - Pre-Algebra

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Which property does the equation below represent?

$\frac{8}{21}$ * 1 = $\frac{8}{21}$

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When something is multiplied by the number one it remains the same number. Therefore when multiplying by one it creates its own identity.

Multiplicative Identity Property

Which of the following displays the multiplicative identity property?

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The multiplicative identity property states that when you multiply a number by 1, the answer is the original number.

Therefore,

$a \cdot 1 = a$

displays the multiplicative identity property.

Which of the following demonstrates the multiplicative inverse property?

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The multiplicative inverse property states that for some value ,

$n\times $\frac{1}{n}$=1$ .

Therefore, the statement demonstrating the multiplicative inverse property is

$$\frac{1}{4}$\times4=1$ .

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

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The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements,

$\frac{2}{3}$ \times 1 = $\frac{2}{3}$

demonstrates this property.

What property can be applied to the following expression?

$$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

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The rule for Multiplicative Identity Property is $a \times 1 = a$

Expression given in the question is: $$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

Hence the property is Multiplicative Identity.

Which equation shows an example of the multiplicative identity property?

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The multiplicative identity property means that when something is multiplied by 1 then it will remain the same as the other number.

Which property does the equation below represent?

$\frac{8}{21}$ * 1 = $\frac{8}{21}$

Tap to see back →

When something is multiplied by the number one it remains the same number. Therefore when multiplying by one it creates its own identity.

Multiplicative Identity Property

Which of the following displays the multiplicative identity property?

Tap to see back →

The multiplicative identity property states that when you multiply a number by 1, the answer is the original number.

Therefore,

$a \cdot 1 = a$

displays the multiplicative identity property.

Which of the following demonstrates the multiplicative inverse property?

Tap to see back →

The multiplicative inverse property states that for some value ,

$n\times $\frac{1}{n}$=1$ .

Therefore, the statement demonstrating the multiplicative inverse property is

$$\frac{1}{4}$\times4=1$ .

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

Tap to see back →

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements,

$\frac{2}{3}$ \times 1 = $\frac{2}{3}$

demonstrates this property.

What property can be applied to the following expression?

$$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

Tap to see back →

The rule for Multiplicative Identity Property is $a \times 1 = a$

Expression given in the question is: $$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

Hence the property is Multiplicative Identity.

Which equation shows an example of the multiplicative identity property?

Tap to see back →

The multiplicative identity property means that when something is multiplied by 1 then it will remain the same as the other number.

Which of the following demonstrates the multiplicative inverse property?

Tap to see back →

The multiplicative inverse property states that for some value ,

$n\times $\frac{1}{n}$=1$ .

Therefore, the statement demonstrating the multiplicative inverse property is

$$\frac{1}{4}$\times4=1$ .

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

Tap to see back →

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements,

$\frac{2}{3}$ \times 1 = $\frac{2}{3}$

demonstrates this property.

What property can be applied to the following expression?

$$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

Tap to see back →

The rule for Multiplicative Identity Property is $a \times 1 = a$

Expression given in the question is: $$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

Hence the property is Multiplicative Identity.

Which equation shows an example of the multiplicative identity property?

Tap to see back →

The multiplicative identity property means that when something is multiplied by 1 then it will remain the same as the other number.

Which property does the equation below represent?

$\frac{8}{21}$ * 1 = $\frac{8}{21}$

Tap to see back →

When something is multiplied by the number one it remains the same number. Therefore when multiplying by one it creates its own identity.

Multiplicative Identity Property

Which of the following displays the multiplicative identity property?

Tap to see back →

The multiplicative identity property states that when you multiply a number by 1, the answer is the original number.

Therefore,

$a \cdot 1 = a$

displays the multiplicative identity property.

Which of the following demonstrates the multiplicative inverse property?

Tap to see back →

The multiplicative inverse property states that for some value ,

$n\times $\frac{1}{n}$=1$ .

Therefore, the statement demonstrating the multiplicative inverse property is

$$\frac{1}{4}$\times4=1$ .

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

Tap to see back →

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements,

$\frac{2}{3}$ \times 1 = $\frac{2}{3}$

demonstrates this property.

Multiplicative Identity Property - Pre-Algebra

Which property does the equation below represent?

When something is multiplied by the number one it remains the same number. Therefore when multiplying by one it creates its own identity. Multiplicative Identity Property

Which of the following displays the multiplicative identity property?

The multiplicative identity property states that when you multiply a number by 1, the answer is the original number. Therefore, displays the multiplicative identity property.

Which of the following demonstrates the multiplicative inverse property?

The multiplicative inverse property states that for some value , . Therefore, the statement demonstrating the multiplicative inverse property is .

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

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements, demonstrates this property.

What property can be applied to the following expression?

The rule for Multiplicative Identity Property is Expression given in the question is: Hence the property is Multiplicative Identity.

Which equation shows an example of the multiplicative identity property?

The multiplicative identity property means that when something is multiplied by 1 then it will remain the same as the other number.

Which property does the equation below represent?

When something is multiplied by the number one it remains the same number. Therefore when multiplying by one it creates its own identity. Multiplicative Identity Property

Which of the following displays the multiplicative identity property?

The multiplicative identity property states that when you multiply a number by 1, the answer is the original number. Therefore, displays the multiplicative identity property.

Which of the following demonstrates the multiplicative inverse property?

The multiplicative inverse property states that for some value , . Therefore, the statement demonstrating the multiplicative inverse property is .

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

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements, demonstrates this property.

What property can be applied to the following expression?

The rule for Multiplicative Identity Property is Expression given in the question is: Hence the property is Multiplicative Identity.

Which equation shows an example of the multiplicative identity property?

The multiplicative identity property means that when something is multiplied by 1 then it will remain the same as the other number.

Which of the following demonstrates the multiplicative inverse property?

The multiplicative inverse property states that for some value , . Therefore, the statement demonstrating the multiplicative inverse property is .

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

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements, demonstrates this property.

What property can be applied to the following expression?

The rule for Multiplicative Identity Property is Expression given in the question is: Hence the property is Multiplicative Identity.

Which equation shows an example of the multiplicative identity property?

The multiplicative identity property means that when something is multiplied by 1 then it will remain the same as the other number.

Which property does the equation below represent?

When something is multiplied by the number one it remains the same number. Therefore when multiplying by one it creates its own identity. Multiplicative Identity Property

Which of the following displays the multiplicative identity property?

The multiplicative identity property states that when you multiply a number by 1, the answer is the original number. Therefore, displays the multiplicative identity property.

Which of the following demonstrates the multiplicative inverse property?

The multiplicative inverse property states that for some value , . Therefore, the statement demonstrating the multiplicative inverse property is .

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

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements, demonstrates this property.

Which property does the equation below represent?

$\frac{8}{21}$ * 1 = $\frac{8}{21}$

When something is multiplied by the number one it remains the same number. Therefore when multiplying by one it creates its own identity.

Multiplicative Identity Property

The multiplicative identity property states that when you multiply a number by 1, the answer is the original number.

Therefore,

$a \cdot 1 = a$

displays the multiplicative identity property.

The multiplicative inverse property states that for some value ,

$n\times $\frac{1}{n}$=1$ .

Therefore, the statement demonstrating the multiplicative inverse property is

$$\frac{1}{4}$\times4=1$ .

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements,

$\frac{2}{3}$ \times 1 = $\frac{2}{3}$

demonstrates this property.

What property can be applied to the following expression?

$$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

The rule for Multiplicative Identity Property is $a \times 1 = a$

Expression given in the question is: $$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

Hence the property is Multiplicative Identity.

Which property does the equation below represent?

$\frac{8}{21}$ * 1 = $\frac{8}{21}$

When something is multiplied by the number one it remains the same number. Therefore when multiplying by one it creates its own identity.

Multiplicative Identity Property

The multiplicative identity property states that when you multiply a number by 1, the answer is the original number.

Therefore,

$a \cdot 1 = a$

displays the multiplicative identity property.

The multiplicative inverse property states that for some value ,

$n\times $\frac{1}{n}$=1$ .

Therefore, the statement demonstrating the multiplicative inverse property is

$$\frac{1}{4}$\times4=1$ .

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements,

$\frac{2}{3}$ \times 1 = $\frac{2}{3}$

demonstrates this property.

What property can be applied to the following expression?

$$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

The rule for Multiplicative Identity Property is $a \times 1 = a$

Expression given in the question is: $$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

Hence the property is Multiplicative Identity.

The multiplicative inverse property states that for some value ,

$n\times $\frac{1}{n}$=1$ .

Therefore, the statement demonstrating the multiplicative inverse property is

$$\frac{1}{4}$\times4=1$ .

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements,

$\frac{2}{3}$ \times 1 = $\frac{2}{3}$

demonstrates this property.

What property can be applied to the following expression?

$$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

The rule for Multiplicative Identity Property is $a \times 1 = a$

Expression given in the question is: $$\frac{x}{\sqrt{5}$} \times 1 = $\frac{x}{\sqrt{5}$}$

Hence the property is Multiplicative Identity.

Which property does the equation below represent?

$\frac{8}{21}$ * 1 = $\frac{8}{21}$

When something is multiplied by the number one it remains the same number. Therefore when multiplying by one it creates its own identity.

Multiplicative Identity Property

The multiplicative identity property states that when you multiply a number by 1, the answer is the original number.

Therefore,

$a \cdot 1 = a$

displays the multiplicative identity property.

The multiplicative inverse property states that for some value ,

$n\times $\frac{1}{n}$=1$ .

Therefore, the statement demonstrating the multiplicative inverse property is

$$\frac{1}{4}$\times4=1$ .

The identity property of multiplication states that there is a number 1, called the multiplicative identity, that can be multiplied by any number to obtain that number. Of the four statements,

$\frac{2}{3}$ \times 1 = $\frac{2}{3}$

demonstrates this property.