Math, asked by shashisrivastava317, 2 months ago

Solve each of the following equations and verify the answer in each case.
1. x + 7 = 18
2. x +3=-9
3. X-5 = 6




please give these three answer ​

Answers

Answered by anniekumari04
1

1.

x+7=18

x=18-7

x=11

verifying

11+7=18

18=18 .

2.

x+3= -9

x=-9-3

x=-12

verifying

-12+3=-9

-9=-9

3.

x-5=6

x=6+5

x=11

verifying

11-5=6

6=6

Answered by mayajakhar79
5

Solution:-

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\large\to{\underbrace{\underline{\sf{Understanding\:the\:concept:-}}}}

\implies Here it is given in the question that we have to solve each of the following equations and also verify our answer in each case. The equations are:-

1) x + 7 = 18

2) x + 3 = -9

3) x - 5 = 6

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ANSWER:-

  • 1st equation = 11
  • 2nd Equation = -12
  • 3rd Equation = 11

GIVEN:-

1st equation = x + 7 = 18

2nd equation = x + 3 = -9

3rd equation = x - 5 = 6

TO FIND:-

  • Here we have to solve the equations and also verify the answer.

SOLUTION:-

We know that:-

  • Firstly, we will take the constant term to R.H.S. (Sign will change to minus from plus.)
  • Secondly, we will have to add or subtract the terms according to the sign.
  • Thirdly, the digits which we will get after adding or subtracting the terms will be the answer.

----------------------

SOLVING:-

1st Equation:-

★ x + 7 = 18

➤ Taking 7 to R.H.S (Sign will change)

➤ x = 18 - 7

➤ x = 18 - 7 = 11

➤ x = 11

2nd Equation:-

★ x + 3 = -9

➤ Taking 3 to R.H.S (Sign will change)

➤ x = -9 - 3

➤ x = -9 - 3 = -12

➤ x = -12

3rd Equation:-

★ x - 5 = 6

➤ Taking 5 to R.H.S (Sign will change)

➤ x = 6 + 5

➤ x = 6 + 5 = 11

➤ x = 11

Thus, we have solved all the three equations.

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VERIFICATION:-

  • For verification we just need to put the value of x in the equations. If we get L.H.S and R.H.S equal that means our answer is correct.

1st Equation:-

★ x = 11

➤ 11 + 7

➤ 11 + 7 = 18

➤ 18

☑ L.H.S = R.H.S

2nd Equation:-

★ x = -12

➤ -12 + 3

➤ -12 + 3

➤ -9

☑ L.H.S = R.H.S

3rd Equation:-

★ x = 11

➤ 11 - 5

➤ 11 - 5 = 6

➤ 6

☑ L.H.S = R.H.S

Thus, verified.

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