Question

what is 46/78 + 98/23

Answer 1

Answer:

$=> \frac{4351}{897}$

Step-by-step explanation:

Given that:-

$\frac{46}{78}+\frac{98}{23}$

To find:- The value of the expression:

Reduce the fraction $\frac{46}{78}$ to lowest terms by extracting and canceling out $2$.

$=> \frac{23}{39}+\frac{98}{23}$

The LCM of $39$ and $23$ is $897$.

Convert $\frac{23}{39}$ and $\frac{98}{23}$ to fractions with denominator $897$

$=> \frac{529}{897}+\frac{3822}{897}$

Since $\frac{529}{897}$ and $\frac{3822}{897}$ have the same denominator,

Add them by adding their numerators.

$=> \frac{529+3822}{897}$

Add $529$ and $3822$ to get $4351$,

$=> \frac{4351}{897}$

Hence, the required solution is $\frac{4351}{897}.$

Answer 2

Answer:

$\frac{46}{78} +\frac{98}{23}$ is $4.85$

Step-by-step explanation:

Given -

$\frac{46}{78} +\frac{98}{23}$

To find-

Solve $\frac{46}{78} +\frac{98}{23}$

Solution -

Given equation,

$\frac{46}{78} +\frac{98}{23}$

For addition of  fraction number it is important that all the Denominator should be same .

For that multiply $\frac{46}{78}\: by\: \frac{23}{23}$  and $\frac{98}{23}\:by\: \frac{78}{78}$ we get

= $\frac{1058}{1794} +\frac{7644}{1794}$

= $\frac{1058+7644}{1794}$

= $\frac{8702}{1794}$

Divide by 2

= $\frac{4351}{897}$

= $4.85$

By solving

$\frac{46}{78} +\frac{98}{23}$ is $4.85$