Home
Class 6
MATHS
-12 - (-5) = ?...

`-12 - (-5) = ? `

A

`-17`

B

`-7`

C

`7

D

none of these

Text Solution

AI Generated Solution

The correct Answer is:
To solve the expression \(-12 - (-5)\), we can follow these steps: ### Step 1: Identify the expression The expression we need to solve is: \[ -12 - (-5) \] ### Step 2: Simplify the double negative When we subtract a negative number, it is the same as adding the positive of that number. Therefore, we can rewrite the expression: \[ -12 - (-5) = -12 + 5 \] ### Step 3: Perform the addition Now, we need to add \(-12\) and \(5\): \[ -12 + 5 \] ### Step 4: Determine the result To perform this operation, we can think of it as moving 5 units up from \(-12\) on the number line. Since \(-12\) is further left than \(5\) is right, we can calculate: \[ -12 + 5 = -7 \] ### Final Answer Thus, the result of the expression \(-12 - (-5)\) is: \[ \boxed{-7} \]
Promotional Banner

Topper's Solved these Questions

  • INTEGERS

    RS AGGARWAL|Exercise TEST PAPER -4 (A)|8 Videos
  • INTEGERS

    RS AGGARWAL|Exercise TEST PAPER - 4 (B)|8 Videos
  • INTEGERS

    RS AGGARWAL|Exercise EXERCISE 4E|3 Videos
  • FRACTIONS

    RS AGGARWAL|Exercise TEST PAPER-5|19 Videos
  • LINE SEGMENT, RAY AND LINE

    RS AGGARWAL|Exercise Exercise 11B|15 Videos

Similar Questions

Explore conceptually related problems

(sqrt(5 + 12 i ) + sqrt( 5 - 12 i) ) /(sqrt(5 + 12 i ) - sqrt( 5 - 12 i))=

(12!-10!)/(5!)

If ""^(12)C_(5) =^(12)C_(r) then r=_____

If ""^(12)C_(5) + ^(12)C_(6) = ^(x)C_(6) then x = _________

If f_(k)(x)=(1)/(k)(sin^(k)x+cos^(k)x) then f_(4)(x)-f_(6)(x)=(A)(1)/(12) (B) (5)/(12) (C) (-1)/(12) (D) -(5)/(12)

23xx12-?=3^(5)

(sin((5pi)/12)-cos((5pi)/12))/(cos((5pi)/12)+sin((5pi)/12))=

(sqrt(5+12i)+sqrt(5-12i))/(sqrt(5+12i)-sqrt(5-12i))