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alexira [117]
3 years ago
8

Any help would be greatly appreciated!

Mathematics
2 answers:
Aleks [24]3 years ago
7 0

Answer:

the answer for that question is sqrt(49)

VARVARA [1.3K]3 years ago
5 0

Answer:

<u><em>Sqrt(48) = 6.9 or b</em></u>

Step-by-step explanation:

Sqrt(52) = 7.2

Sqrt(48) = 6.9

Sqrt(51) = 7.1

Sqrt(53) = 7.3

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Indirect proof or contradiction

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Mr. Capildeo's salary sfter a 5% increase was $6255 (a) calculage his salary if a 3% incrwae had been given instead (b) Calculat
n200080 [17]

Answer:

Original Salary: 5,957.14

Increase in 3%: 6,135.85

Step-by-step explanation:

So when something increases by x%, the new value is (100+x)% the original value. So 6255, is 105% the original value. This means to find the original value, we have to find the number that has 6255 as 105% of it's value. Whenever you try to find x% of a number, you multiply it by the decimal value of the percentage, which is found by dividing by 100. So to find x%, you do: o*\frac{x}{100} where o = original value, x=percent. In this case the percent is 105%, which when divided by 100 is 1.05. So this gives us the equation: o*1.05=6255 \implies o = \frac{6255}{1.05} = 5,957.14. This is his original salary. You need to do this process, do not make the mistake of subtracting 5% from 6255. This is because 5% of 6255 does not equal the 5% of the original value. 5% of 6255 should be greater than 5% of the original value, since the new value is an increase of 5%. So since we have his original salary, we can calculate the salary increase had it been 3%. to do this we multiply by 1.03 (103% divided by 100). This gives us the equation: 5,957.14*1.03=6,135.85

5 0
2 years ago
P+n=131p+3.26n=248.52
FromTheMoon [43]

Answer

Solution:

p = 79

n = 52

Step-by-step explanation:

Given equations:

A) p+n=131

B) p+3.26n=248.52

To solve for  p and n

Naming the first equation as A and second as B.

Using elimination method to solve.

In order to eliminate p we subtract equation A from B.

Subtracting A from B i.e [B-A

  (B) p+3.26n=248.52  

- (A)  p+n=131

We get,  3.26n-n=248.52-131

2.26n=117.52

Dividing both sides 2.26.

\frac{2.26n}{2.26}=\frac{117.52}{2.26}

∴ n=52

We can solve for p by substituting n=52 in equation A.

p+52=131

Subtracting both sides by 52.

p+52-52=131-52

∴ p=79

7 0
3 years ago
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