Question

Look at the diagram. Which equation can be used to solve for \( x \) ? \[ \begin{array}{l|l|l|l} 2 x=68 & 6 x+64=90 & 6 x-72=180 & 6 x-4=68 \end{array} \] Solve for \( x \). \[ x= \]

          Look at the diagram.

Which equation can be used to solve for \( x \) ?
\[
\begin{array}{l|l|l|l}
2 x=68 & 6 x+64=90 & 6 x-72=180 & 6 x-4=68
\end{array}
\]

Solve for \( x \).
\[
x=
\]

Look at the diagram.

Which equation can be used to solve for x ?

2 x=68 6 x+64=90 6 x-72=180 6 x-4=68

Solve for x.

x=

Added by Albert F.

Precalculus with Limits : A Graphing Approach

Ron Larson, Robert Hostetler, Bruce H.… 5th Edition

Chapter 5

Instant Answer

Solved by Expert Shubham Kanungo

Step 1

- For \(2x = 68\), we can directly solve for \(x\) by dividing both sides by 2. - For \(6x + 64 = 90\), we would first subtract 64 from both sides and then divide by 6 to solve for \(x\). - For \(6x - 72 = 180\), we would first add 72 to both sides and then Show more…

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Look at the diagram. Which equation can be used to solve for \( x \) ? \[ \begin{array}{l|l|l|l} 2 x=68 & 6 x+64=90 & 6 x-72=180 & 6 x-4=68 \end{array} \] Solve for \( x \). \[ x= \]