Question

solve:- 25+(25(2/x))=100​

Answer 1

Given: The equation$25+(25\times\frac{2}{x}) =100$

We have to solve$25+(25\times\frac{2}{x}) =100$,

and find the value of $x.$

For this, we are using the BODMAS rule.

Now, we are solving in the following way:

We have$25+(25\times\frac{2}{x}) =100$

$=>25+(25\times\frac{2}{x}) =100\\\\=>25+(\frac{50}{x} )=100\\\\=>\frac{50}{x}=100-25\\\\=>\frac{50}{x}=75\\\\=>50=75\times x\\\\=>\frac{50}{75} = x\\\\=>x=\frac{2}{3} \\\\=>0.666$

Hence, the value of$x$ will be$\frac{2}{3} or 0.666$

Answer 2

Here we are given an equation 25+(25(2/x))=100​

We have to solve the equation for 'x'

We will first solve the bracket

$25+ \frac{50}{x} =100$

Now, we will rearrange the equation

$\frac{50}{x}=100-25\\\frac{50}{x} =75\\x=\frac{50}{75}\\x=0.66$

Therefore, the value of x will be 0.66