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Solve for $c$ . $\newline$ $-4 = -2|c|$ $\newline$ Write your answers as integers or as proper or improper fractions in simplest form. $\newline$ $c =$ _ or $c =$ _

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Solve absolute value equations

Full solution

Q. Solve for

c

.

\newline

-4 = -2|c|

\newline

Write your answers as integers or as proper or improper fractions in simplest form.

\newline

c =

_____ or

c =

_____

Find $|c|$ Value: $–4 = –2|c|$ $\newline$ Find the value of $|c|$ . $\newline$ Divide both sides by $–2$ . $\newline$ $–4 / –2 = (–2|c|) / –2$ $\newline$ $2 = |c|$ $\newline$ $|c| = 2$
Calculate $c$ Values: $|c| = 2$ $\newline$ Find the values of $c$ . $\newline$ If $|x| = a$ , then $x = a$ and $x = -a$ . $\newline$ $|c| = 2$ , can be written as $c = 2$ and $c = -2$ . $\newline$ Values of $c$ : $|c| = 2$ $0$ and $|c| = 2$ $1$

More problems from Solve absolute value equations

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3 n^{2}=27

\newline

What are the solutions to the given equation?

\newline

1

\newline

n=\sqrt{3}

\newline

n=3

\newline

n=-\sqrt{3}

n=\sqrt{3}

\newline

n=-3

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\newline

c=f

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, which of the following is the value of

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\newline

1

\newline

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\newline

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\newline

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Question

\$200

with which to purchase hats and t-shirts that are to be sold at his class' next fundraiser. Each hat costs the same amount of money, and each t-shirt costs the same amount of money. If Aiden spends all his money entirely on hats, he will get

40

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h

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t

, that Aiden could purchase with this money?

\newline

1

\newline

40h+80t=400

\newline

80h+40t=200

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\newline

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