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Bogdan [553]
3 years ago
12

If 10 percent of your day is spent studying, how many hours do you devote to studying? Use 24 hours as the length of a day.

Mathematics
1 answer:
mrs_skeptik [129]3 years ago
5 0

Answer:

2 hours and 24 minutes (2.4 hours)

Step-by-step explanation:

Our output value is 24. We represent the unknown value with x. From step 1 above, 24=100, and x=10. This results in a pair of simple equations:

24=100%

x=10%

By dividing equation 1 by equation 2 and noting that the right hand sides of both equations have the same unit (%); we have:

\frac{24}{x}= \frac{100}{10}

Again, the reciprocal of both sides gives

\frac{-x}{24} = \frac{10}{100}

x=2.4

Therefore, x equals 2.4.

The 2 in 2.4 represents 2 hours. The 0.4 in 2.4 represents minutes, as there isn't enough to fill a full hour.

4/10ths of 60 is 24.

Therefore, you would be devoting 2 hours and 24 minutes to studying.

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The fare for a taxi cab is $2.50 per passenger and $0.75 for each mile. A group of friends has $22.00
xeze [42]

For this case we have to:

x: Let the variable representing the number of people to travel in the group

y: Let the variable representing the number of miles traveled.

If friends only have $22 then we have the following inequality:

2.50x + 0.75y \leq22

Now, if there are three people in the group we have that x = 3.

2.50 (3) + 0.75y \leq22\\7.5 + 0.75y \leq22\\0.75y \leq22-7.5\\0.75y \leq14.5\\y\leq \frac {14.5} {0.75}\\y\leq19.33

The taxi can travel a maximum of 19.33 miles.

On the other hand, if the group wants to travel 10 miles then we have to y = 10.

2.50x + 0.75 (10) \leq22\\2.50x + 7.5 \leq22\\2.50x \leq22-7.5\\2.50x \leq14.5\\x\leq \frac {14.5} {2.50}\\x \leq5.8

Thus, they could travel a maximum of 5 people.

ANswer:

2.50x + 0.75y \leq22

Traveling 3 people, the taxi can travel a maximum of 19.33 miles

Traveling 10 miles, a maximum of 5 people can travel

7 0
3 years ago
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