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otez555 [7]
1 year ago
15

Lee is traveling by train to visit his grandmother. After 1 hour, he has 270 miles left to travel. After 2 hours, he has 180 mil

es remaining. The train travels at a constant rate for the entire trip. What is the speed of the train and the distance of the trip? Move numbers to the blanks to complete the sentences. The train is traveling at a speed of ____miles per hourThe distance of the train trip is ___ miles. 90 90 180 270 360 450
Mathematics
1 answer:
Nat2105 [25]1 year ago
6 0

Answer:

• 90 miles per hour.

,

• 360 miles

Explanation:

After 1 hour, he has 270 miles left to travel.

After 2 hours, he has 180 miles remaining.

To determine the speed of the train, we find the rate of change.

\begin{gathered} \text{Slope},m=\frac{Change\text{ in y-axis}}{Change\text{ in x-axis}} \\ =\frac{270-180}{1-2} \\ =\frac{90}{-1} \\ =-90\text{ miles per hour} \end{gathered}

The speed of the train is 90 miles per hour.

If the train travels 90 miles per hour, and after 1 hour, he has 270 miles to travel:

The distance of the train is:

\begin{gathered} =270+90 \\ =360\text{ miles} \end{gathered}

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The volume of the prism is a function of the cubes in it.

The volume of the prism is: <em>(b) 2 unit cubes and 9 smaller cubes of volume fraction 1 over 27 cubic inch each</em>

From the question, we have:

<em />n = 63<em> --- number of cubes</em>

<em />l = \frac 13<em> --- the edge length of each cube</em>

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So, the volume of a cube is:

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This gives

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The volume of the prism is then calculated as:

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This gives

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V = \frac {63}{27}

Rewrite as:

V = \frac {54 + 9}{27}

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V = \frac {54}{27} + \frac{9}{27}

V = 2 + \frac{9}{27}

Rewrite as:

V = 2 + 9 \times \frac{1}{27}

The above equation means that, the volume of the prism is:

<em>(b) 2 unit cubes and 9 smaller cubes of volume fraction 1 over 27 cubic inch each </em>

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