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Bond [772]
3 years ago
6

a carp can travel at a speed of 3 and 7/10 miles per hour. at this rate how far can a carp travel in 2 and 1/2 hours

Mathematics
2 answers:
Basile [38]3 years ago
8 0
I believe the answer is the carp travels 9 1/<span>4</span> miles in 2 <span>1/2</span><span> hours</span>
allsm [11]3 years ago
6 0
Answer:
number of miles = 9.25 miles = 9 and 1/4 miles

Explanation:
For simplicity, I will convert the mixed numbers into decimals to ease the calculations. Then I will convert the final answer back into a mixed number.
So,
3 and 7/10 miles = 3.7 miles
2 and 1/2 hours = 2.5 hours

Now, we are given that the rate of the car is 3.7 miles per hour. To know the time taken by the car to travel 2.5 miles, we will simply do cross multiplication as follows:
3.7 miles ................> 1 hour
?? miles ................> 2.5 hous
number of miles = (2.5*3.7) / 1 = 9.25 miles

Now, converting this back into mixed number, we will find that:
number of miles = 9.25 miles = 9 and 1/4 miles

Hope this helps :)
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Step-by-step explanation:

2.4 million /2 = 1.2 million

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3 years ago
Write an equation that relates the time, t, it takes to travel a given distance, d.
brilliants [131]

The equation that relates the time, t, it takes to travel a given distance, d is d = rt

<h3>What is Speed?</h3>

This is a scalar quantity and can be defined as  the magnitude of the rate of change of its position with time.

d = rt

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We can calculate the time by dividing the distance with the rate (speed).

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Step-by-step explanation:

4 0
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in a city school of 1,200 students, 40% of the students are on the honor roll, 60% have a part-time job, and 22% are on the hono
Alexus [3.1K]
Let
A = event that the student is on the honor roll
B = event that the student has a part-time job
C = event that the student is on the honor roll and has a part-time job

We are given
P(A) = 0.40
P(B) = 0.60
P(C) = 0.22
note: P(C) = P(A and B)

We want to find out P(A|B) which is "the probability of getting event A given that we know event B is true". This is a conditional probability

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Convert this to a percentage to get roughly 36.67% and this rounds to 37%

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