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3 years ago

What is another way to show 1/8 + 5/8

Mathematics

2 answers:

12345 [234]3 years ago

8 0

1 5
- + -
8 8

or

1/8 + 1.25/2

Ivan3 years ago

6 0

.125+.625
6/8
3/4
.75
Hope this helps.

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inessss [21]

The order from the least to the greatest is $-\frac{26}{5}$ , $-5 . \overline{17}$ , $\sqrt{33}$ , and $\frac{37}{6}$ .

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We must determine each of the individual values to be able to arrange the given numbers.

$\frac{37}{6} = 6.166666,$

$-5 . \overline{17}$ means that so 1 and 7 in the decimal keep repeating so,

$-5 . \overline{17} = -5.17171717.$

$\sqrt{33} = 33^{\frac{1}{2} } = 5.7445,$ and

$-\frac{26}{5} = -5.2.$

Now that we have all the four values, we can arrange them in ascending order.

Step 2:

There are two negative numbers, the greater a negative number the lesser it is i.e. $-6 < -5.$

So the least value is $-\frac{26}{5}$ which is followed by $-5 . \overline{17}$ .

The other two are positive numbers. As $5.7445 > 6.1666$ so the highest number is $\frac{37}{6}$ .

So the order from the least to the greatest is $-\frac{26}{5}$ , $-5 . \overline{17}$ , $\sqrt{33}$ , and $\frac{37}{6}$ .

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