Question

-8x/11(2x + 33) simplify this​

Answer 1

Answer:

Value of this equation = $\sf{\dfrac{{-16x}^{2}-264x}{11}}$

Step-by-step explanation:

Given :

$\sf{\dfrac{-8x}{11}(2x+33)}$

To find :

The value of this equation

Concept :

First , combine the terms and make it in the single fraction term .

After that cross multiply the digits .

Solution :

$:\implies\sf{\dfrac{-8x}{11}(2x+33)}$

Combine the terms

$:\implies\sf{\dfrac{-8x(2x+33)}{11}}$

Using cross multiplication

$:\implies\sf{\dfrac{{-16x}^{2}+(-264x)}{11}}$

Now , (+)×(-)=(-)

$:\implies\sf{\dfrac{{-16x}^{2}-264x}{11}}$

So , the value of this equation is $\sf{\dfrac{{-16x}^{2}-264x}{11}}$