Write the sentence as an equation. 45 is equal to the quotient of z and 5 Type a slash ( / ) if you want to use a division sign. _____

Understanding the given equation: To find the value of z, we need to understand the given equation which states that 45 is equal to the quotient of z and 5. This can be written as an equation: 45 = z / 5.Isolating z on one side: To solve for z, we need to isolate z on one side of the equation. To do this, we can multiply both sides of the equation by 5.Multiplying both sides by 5: Multiplying both sides of the equation by 5 gives us 5 * 45 = z.Calculating the left side: Calculating the left side of the equation, we have 5 * 45 = 225.Finding the value of z: Therefore, we have found that z = 225.

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Write the sentence as an equation. $\newline$ $45$ is equal to the quotient of $z$ and $5$ $\newline$ Type a slash ( $/$ ) if you want to use a division sign. $\newline$ _____

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Q. Write the sentence as an equation.

\newline

45

is equal to the quotient of

z

and

5

\newline

Type a slash (

/

) if you want to use a division sign.

\newline

_____

Understanding the given equation: To find the value of `z,` we need to understand the given equation which states that `45` is equal to the quotient of `z` and `5`. This can be written as an equation: `45 = z /` 5.
Isolating `z` on one side: To solve for `z,` we need to isolate `z` on one side of the equation. To do this, we can multiply both sides of the equation by 5.
Multiplying both sides by `5:` Multiplying both sides of the equation by `5` gives us `5 * 45 =` z.
Calculating the left side: Calculating the left side of the equation, we have `5 * 45 =` 225.
Finding the value of `z:` Therefore, we have found that `z =` 225.