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MArishka [77]
3 years ago
5

Two cab rides cost the same amount for the same number of miles, m. Which situation can be represented by the equation 2.50 + 0.

50m = 1.00 + 0.75m?
a. One cab charges an initial fee of $2.50 and then $0.50 for every mile. The other cab company charges an initial fee of $1.00 and then $0.75 for every mile.

b. One cab company charges $3 per mile. The other cab company charges $1.75 per mile

c. One cab charges an initial fee of $0.50 and then $2.50 for every mile. The other cab company charges an initial fee of $0.75 and then $1.00 for every mile
Mathematics
2 answers:
Gemiola [76]3 years ago
6 0
The answer is a, its not b because theren isnt a 3 in the equation and it isnt c because the m(for mile) is after .50 not 2.50
rosijanka [135]3 years ago
3 0

We have been given that two cab rides cost the same amount for the same number of miles, m, this situation can be represented by the equation,

2.50+0.50m=1.00+0.75m

We have to find out which of the given options is true. To answer this question first of all we will interpret our given equation.

On the left side of equation $2.50 represents fixed charges or initial fee and 0.50m represents variable cost.

While on the right side of equation $1.00 represents fixed charges or initial fee and 0.75m represents variable cost.

This equation tells us that after m number of miles both cab rides will have same cost.

Therefore, looking at all the options we can see that option (a) matches to our interpretation

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<h3>Further explanation</h3>

<u>Given: </u>

  • The total weight of 6 pieces of butter and a bag of sugar is 3.8 Ib.
  • The weight of the bag of sugar is 1.4 Ib

<u>Question: </u>

What is the weight of each piece of butter?

<u>The Process: </u>

The two steps for obtaining the weight of each piece of butter are as follows:

<u>Step-1:</u> the total amount of butter is the total bag of butter and sugar subtracted by the weight of the bag of sugar.

\boxed{ \ 3.8 \ lbs - 1.4 \ lbs = 2.4 \ lbs \ }

<u>Step-2:</u> the total amount of butter divided by the number of pieces of butter is the the weight of each piece of butter.

\boxed{ \ 2.4 \ lbs \div 6 \ pieces = \boxed{ \ 0.4 \ lbs/piece \ } \ }

Let's also consider the following quick steps.

<u>Quick steps: </u>

\boxed{ \ \frac{(3.8 - 1.4) \ lbs}{6 \ pieces} = \boxed{ \ 0.4 \ lbs/piece \ } \ }

Therefore, the weight of each piece of butter is 0.4 lbs.

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