Question

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Here is a question for you....
✓ In the attachment, a question related to absolute value is given, and I need calculation along with the answer of the question.

Do explain the answer with proper explanation and spam answers are not allowed !!​

Answer 1

Answer:

0

Step-by-step explanation:

$2018 \times (|\frac{1}{2017} - \frac{1}{2016} | + |\frac{1}{2018} - \frac{1}{2017}| - |\frac{1}{2018} - \frac{1}{2016}|)$

1/2017 is smaller than 1/2016. 1/2018 is smaller than 1/2017. And 1/2018 is smaller than 1/2016. So we can rewrite this as:

$2018 \times ((\frac{1}{2016} - \frac{1}{2017} ) + (\frac{1}{2017} - \frac{1}{2018}) - (\frac{1}{2016} - \frac{1}{2018}))$

Distribute:

$2018 \times (\frac{1}{2016} - \frac{1}{2017} + \frac{1}{2017} - \frac{1}{2018} - \frac{1}{2016} + \frac{1}{2018})$

Simplify:

$2018 \times (0)$

$0$