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Answers and Solutions

What's Your Question?
Answer
we have |x-2|-4|-6|=0 |x-2|-4×(6)=0 |x-2|-24=0 |x-2|=24 So either x-2=24 or -(x-2)=24 This shows x=26 or x=-22
Answer
Given equation is; |x-2|-4|-6|. Equating the above equation with 0,we get; | x-2 | - 4| -6 | = 0 i.e. | x-2 | - 4. ( 6 ) = 0; since | -6 | = 6. i.e. | x-2 | - 24 = 0 i.e. | x-2 |= 24;adding 24 on both sides of the equation. i.e. x-2 = 24 OR x-2 = -24 i.e. x=26 OR x= -22; adding 2 on both sides of the equation. Hence the value of x from the above equation will be; x=26 OR x=-22.
Answer

|x-2|-4|-6|=0

we have to find x here,

|x-2|=24

which means 

-(x-2)=24   ...............(1)

or (x-2)=24   .............(2)

from (1)

x=-22

and from (2)

x=26

so x can take two value which are 26 and -22.

Answer
|x-2|-4|-6| = |x-2|-24 Now, if x>2 then |x-2|= x-2 and |x-2|-4|-6| =x-2-24=x-26 Also, if x
Answer

|x - 2| = (x-2)if x≥0 i.e.x≥2 & -(x-2)if x-2<0 i.e.x<2   So for case (i) if x≥2 the value of  |x - 2| - 4|-6| is  x-2-24=x-26 So for case (ii) if x<2 the value of  |x - 2| - 4|-6| is                                         -x+2-24=-(x+22)

 

Answer

If x=2; then |x - 2| - 4|-6| = -24

If x<2; then |x - 2| - 4|-6| = -x-22

If x>2 then |x - 2| - 4|-6| = x-26

Answer

Y=|x-2|-4|-6|

|-6|=6

=|x-2|-4*6

|x-2|-24

If x=2; then y=-24

If x<2; then y=x-22

If x>2 then y= x-26

Answer

|x-2|-4*|-6|

​|-6|=6 and |x-2|=either (x-2) or -(x-2)

​for |x-2|=x-2 ,(x-2)-24=x-26

​for |x-2|=-(x-2),-(x-2)-24=-x-22

​

Answer

Y=|x-2|-4|-6|

|-6|=6

=|x-2|-4*6

|x-2|-24

If x=2; then y=-24

If x<2; then y=x-22

If x>2 then y= x-26

Answer

here, |x-2|-4|-6| = |x-2|-4*6 = |x-2| -24

Now 3 cases are possible

(1) if x = 2, then

|2-2| - 24 = 0-24=-24

(2) if x > 2, then

|x-2|-24= (x-2)-24=x-2-24=x-26

(3) if x<2, then

|x-2|-24=(2-x)-24=2-x-24=-x-22

Answer
There are 4 answers for this problem... -(x-2)-4(-6) +(x-2)+4(6) -(x-2)+4(6) +(x-2)-4(6) Solve each of them and get the value of x
Answer

case 1:if (x-2) is a positive number,then the answer is x-26

case 2:if (x-2) is a negative number,then the answer is -x-22

Answer
Ix-2I -4(6) Ix-2I-24 If we express this expression as a function then we can get the vertex as (2,-24). If this is only an expression then we can simplify in two form because it's an absolute value expression so it would be X-2-24=x-26 & -(x-2)-24=-x+2-24=-x-22 So the final expressions we have x-26 and -x-22.
Answer

Ans : 1} 

-x-22

2} x-26

Answer

As mod is always taken as positive, so x-2-24= x-26

Answer

|x-2| = x-2 or _-(x-2)

|-6| = 6

if |x-2| = x-2 

then answer is x-2 - 6 = x-8

if |x-2| = -(x-2 )

then answer is -(x-2) - 6 = -x+2-6= -x-4

Answer

Ix-2I-4*6

=Ix-2I-24

Case 1. if (x-2) is positive then the  answer is x-26 

Case 2. if (x-2) is negative then the answer is -x-22

Answer

here, |x-2|-4|-6| = |x-2|-4*6 = |x-2| -24

Now 3 cases are possible

(1) if x = 2, then

|2-2| - 24 = 0-24=-24

(2) if x > 2, then

|x-2|-24= (x-2)-24=x-2-24=x-26

(3) if x<2, then

|x-2|-24=(2-x)-24=2-x-24=-x-22

Answer

|x - 2| - 4|-6| =|x - 2| - 4.6 =|x - 2| - 24 CASE:1:- If x-2 is positive then =x-2-24 =x-26 Ans CASE:2:- If x-2 is negetive then =-(x-2)-24 =-x+2-24 =-x-22 Ans

Answer

|x - 2| - 4|-6|  

=> |x - 2| - (4 *6)

=> |x - 2| - (24)

=>  x - 2 - (24) if x >=2  else  -x + 2 - (24) if x<2

=>  x - 26 if x >=2  else  -x -22 if x<2  ; is the required solution

Answer

 |X-2| - 4*6 = |X-2| - 24 =If  X>2, X-2-24 = X-26

If X<2 then 2-X-24 = -X - 22

Answer

if the question is |X-2| - 4|-6| = ? Then

Answer: |X-2| - 4*6 = |X-2| - 24 = For X>2, X-2-24 = X-26

but in case of X<2 then 2-X-24 = -X - 22

 

If Question was |X-2| - 4|-6| = 0, then X = ?

then, |X-2| = 4*6 => |X| = 2+24 => X = +26 or -26

Since |X-2| = 24 and Hence X can take only the +26 Value as -26 Will make the eqality false.

Answer
|X-2|-4|-6|=|X-2|-24(as |-6|=6) If X-2>0 then |X-2|=X-2 and answer is X-26 If X-2
Answer
|x - 2| - 4|-6|=0 |x-2| - 4x6=0 |x-2| - 24=0 |x-2| =24 x-2 =24 x=24+2 x=26 Ans When any number comes out from the modulus it's become always positive.
Answer

| X-2 | - 4 | -6 |

STEP 1: Since mod or modulus of a number is always positive,

               | X - 2 | = X-2      and | -6 | = 6     .........eqn 1

STEP 2:  from equation 1 we can rewrite our question by substituting the above values

              =    X - 2 - 4(6)

STEP 3:  =    X - 2 - 24

              =     X - 26

 

Answer

Given expression,

|x - 2| - 4|-6| =?

we know that IxI = x if x > 0 & IxI = -x if x<0

Therefore, we can write here as,

Ix-2I = x-2 if x -2 >0 & 

        = - (x-2) if x-2<0

Therefore, Ix-2I = x-2 if x>2 & 

                       = - (x-2) if x<2

Further, I-6I = 6

Therefore, the given expression can be written as,

If x>2,

Ix-2I - 4I-6I = (x-2) - 4*6 = (x-2) - 24 = x-26 

& If x<2,

Ix-2I - 4I-6I = -(x-2)-4*6 = (-x+2) - 24 = -x - 22= -(x+22)

         

 

 

 

Answer

[x-2]-4[-6] >= 0

[x-2]-24 >=0

[x-2]>= 24

now either, x-2>= 24 or x-2 <= -24

so, either x>=26 or x<= -24

 

 

Answer

answer is 26.

Answer
26 is the answer

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