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beks73 [17]
3 years ago
13

Pedro spent 2 1/5 hours on his math homework and half as long on his science homework one weekend. If his English and social stu

dies homework took 7/8 as long, how much time did he spend on homework that weekend?? PLZZ HELP ILL WILL BE MARKING WHOS BRAINLIEST!?!?!
Mathematics
2 answers:
Flura [38]3 years ago
6 0

2 1/5 hours on homework for math = 2.2

Science homework took 1.1 hours to complete.

2.2+1.1= 3.3

7/8 of an hour is 50 minutes because we know that an hour is 60 minutes and every 10 minutes is a number for the numerator, if that makes sense.

3.3 of an hour plus 50 minutes, would equal 3.8 since the 3 after the point would be minutes. To convert into hours, since an hour is 60 minutes, we have 4 hours and 20 minutes he spent on homework over the weekend. That would be your answer! Hope this helped.

andriy [413]3 years ago
5 0

Answer: He spent 5 hours and 13.5 on homework

Step-by-step explanation:

Hi, to answer this question we have to analyze the information given:

  • <em>Time spent on math homework: </em>2 1/5 hours
  • <em>Since he spends on science homework half of the time (1/2) he spent on math</em>  : 2 1/5 x 1/2 = 1 1/10  hours
  • <em>Time spent on English and social studies homework</em>:  2 1/5 x 7/8 = (5x2+1)/5 x 7/8 = 11/5 x 7/8 = 77/40  hours

Now, we simply add all the results:

2 1/5 + 1 1/10 +77/40= 2 8/40 + 1 4/40 +77 /40 = 3 89/40  

Simplifying:

3 +40/40 + 40/40 +9/40 = 3+1+1+9/40 = 5 9/40

Since 60 minutes = 1 hour

9/40 x60 = 13.5 minutes

He spent 5 hours and 13.5 on homework

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The mass of Hinto's math is 4,367 grams. What is the mass of 5 math books in kilograms?
suter [353]

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Step-by-step explanation:

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6 0
2 years ago
Read 2 more answers
The mean score on a set of 17 test is 72. Suppose two more students take the test and score 68 and 63. What is the new mean?
Masja [62]

Answer:

New mean=71.32

Step-by-step explanation:

The expression for the total initial score is;

T=M×S

where;

T=total initial score

M=mean score

S=number in the set

replacing;

T=unknown

M=72

S=17

replacing;

T=72×17=1,224

The total initial score=1,224

Determine the total score by;

total score=total initial score+total final score

where;

total initial score=1,224

total final score=(68+63)=131

replacing;

total score=1,224+131=1,355

Determine the new mean;

New mean=total score/new number

where;

total score=1,355

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replacing;

new mean=1,355/19=71.32

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