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Goshia [24]
3 years ago
5

Maya runs 7 miles in 80 minutes. At the same rate, how many miles would she run in 64 minutes?

Mathematics
2 answers:
andreev551 [17]3 years ago
7 0

Answer:

5.6 miles.

Step-by-step explanation:

7/80=x/64 is our equation

Cross multiply to solve for x

x=7*64/80

x=5.6mi

Hope this helps ^-^

baherus [9]3 years ago
3 0

Answer:

5.6 miles

Step-by-step explanation:

Let's set up a proportion using the following setup.

\frac{miles }{minutes}=\frac{miles }{minutes}

We know Maya can run 7 miles in 80 minutes.

\frac{7miles }{80minutes}=\frac{miles }{minutes}

We don't know how many miles she can run in 64 minutes. Let's say she can run x miles in 64 minutes.

\frac{7miles }{80minutes}=\frac{x miles }{64 minutes}

\frac{7}{80}=\frac{x}{64}

We want to solve for x (miles in 64 minutes). Therefore, we must isolate x on one side of the equation.

x is being divided by 64. The inverse of division is multiplication. Multiply both sides of the equation by 64.

64*\frac{7}{80}=\frac{x}{64}*64

64*\frac{7}{80}=x

64*0.0875=x

5.6=x

x= 5.6 miles

Maya can run 5.6 miles in 64 minutes.

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Archie is stranded in a war zone in the land of the Xhosas. His only chance of survival is to reach Sudland, which lies 100 mile
LenaWriter [7]

Answer:

The  chances of success for Archie is P(S|D) =  35\%

Step-by-step explanation:

From the question we are told that

 The distance of Sudland from Xhosas is   d =  100 miles

  The probability  of failure is  P(F) = 0.26

  The probability of choosing the desert route is   P(D) = \frac{1}{40} =  0.025

The probability of reaching Sudland through the mountain is  P(S|M) =0.75

Generally the probability of choosing the  mountains route is

         P(M) = 1 - P(D)

           P(M) = 1 - 0.025

             P(M) = 0.975

Generally the probability of success is mathematically represented as

       P(S) =  1- P(F)

         P(S) =  1- 0.26

          P(S) =  0.74

       

Generally the probability of success in reaching Sudland is also mathematically represented as

     P(S) =  P(S|M) * P(M) + P(S|D) * P(D)

=>   P(S|D) =  \frac{P(S) - P(S|M) * P(M)}{P(D)}

substituting values

=>  P(S|D) =  \frac{0.74 - 0.75 * 0.975}{0.025}  

=>  P(S|D) = 0.35  

=>  P(S|D) =  35\%

8 0
3 years ago
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