Mathematics: |x|, if x=10; .3; 0; −2.7; −9 if x = 10, then x = ; if x = .3, then x = ; if x = 0, then x = ; if x = −2.7, then x = ; if x = −9, then x =

All you do is divide -12/20 by 4/4 which is -3/5...

|x|, if x=10; .3; 0; −2.7; −9 if x = 10, then - id1030279103875062, ejhoff4347

Ответ:

dontworry48

10.01.2022

Mathematics

For $\left | x \right |$ we will have positive values only.

$\left | -2.7 |\right =2.7$

$\left | -9 |\right =9$

Rest are positive so will give positive values out of the modulus function.

Step-by-step explanation:

The absolute value of any number is its positive value only.

As for example (-2.7) and (2.7) both are having equal distance from in a number line, one on the left other on the right side of the number line but are equidistant from .

So absolute value of a number is its distance on number line from reference point .

One by one we will work with all of our question.

$\left | 10 |\right =10$

$\left | 0.3 |\right =0.3$

$\left | 0 |\right =0$

$\left | -2.7 |\right =2.7$

$\left | -9 |\right =9$

So we have to take the positive number out of the modulus function that is also called absolute value.

0,0(0 оценок)

|x|, if x=10; .3; 0; −2.7; −9

if x = 10, then
x
=
;
if x = .3, then
x
=
;
if x = 0, then
x
=
;
if x = −2.7, then
x
=
;
if x = −9, then
x
=

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