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Solve.
\(\frac25t=6\)
\(\text-4.5 = a-8\)
\(\frac12+p= \text-3\)
\(12=x \boldcdot 3\)
\(\text-12 = \text-3y\)
Match each equation to a step that will help solve the equation.
\(5x=0.4\)
\(\frac{x}{5}=8\)
\(3=\frac {\text{-}x}{5}\)
\(7=\text-5x\)
Multiply each side by 5.
Multiply each side by -5.
Multiply each side by \(\frac15\).
Multiply each side by \(\frac {\text{-}1}{5}\).
Evaluate each expression if \(x\) is \(\frac{2}{5}\), \(y\) is \(\text-4\), and \(z\) is -0.2.
\(x+y\)
\(2x-z\)
\(x+y+z\)
\(y \boldcdot x\)
The markings on the number line are evenly spaced. Label the other markings on the number line.
In 2012, James Cameron descended to the bottom of Challenger Deep in the Marianas Trench, the deepest point in the ocean. The vessel he rode in was called Deepsea Challenger.
The Deepsea Challenger reached a depth of approximately 35,787 feet.
Deepsea Challenger’s descent was a change in depth of -4 feet per second. We can use the equation \(y=\text-4x\) to model this relationship, where \(y\) is the depth and \(x\) is the time in seconds that have passed. How many seconds does this model suggest it would take for Deepsea Challenger to reach the bottom?