Math, asked by dturupati, 1 month ago

4(3y+4)=7.6 with check​

Answers

Answered by Vishy1712
10

Answer:

4(3y+4)=7.6

12y + 16 = 7.6

12y = 7.6-16

12y = -8.4

y = -8.4/12

y = -0.7

OR

4(3y+4)=7.6

3y+4=7.6/4

3y + 4 = 1.9

3y = 1.9 - 4

3y = -2.1

y = -2.1/3

y = -0.7

Now putting value of  y

4(3(-0.7) + 4)

4(-2.1 + 4)

4(1.9)

=7.6

--- Hence Proved

Step-by-step explanation:

First We have just solved the equation to find the value of Y and when we get the value of Y we Put it in the equation to check whether the answer is same or not. When we checked we get 7.6 it means the answer is correct.

--- Hence Proved

Answered by pulakmath007
7

SOLUTION

TO DETERMINE

The solution with check

\displaystyle \sf{4(3y + 4) = 7.6  }

EVALUATION

Here the given equation is

\displaystyle \sf{4(3y + 4) = 7.6  }

We find the value of y as below

\displaystyle \sf{4(3y + 4) = 7.6  }

\displaystyle \sf{ \implies (3y + 4) =  \frac{7.6}{4}  }

\displaystyle \sf{ \implies (3y + 4) =  1.9 }

\displaystyle \sf{ \implies 3y =  1.9 - 4 }

\displaystyle \sf{ \implies 3y =   - 2.1}

\displaystyle \sf{ \implies y =   -  \frac{2.1}{3} }

\displaystyle \sf{ \implies y = -   0.7}

Hence the required solution is y = - 0.7

Check :

The given equation is

\displaystyle \sf{4(3y + 4) = 7.6  }

Putting y = - 0.7 in LHS we have

LHS

\displaystyle \sf{ = 4 \{3 \times ( - 0.7) + 4 \}  }

\displaystyle \sf{ = 4 \{ - 2.1+ 4 \}  }

\displaystyle \sf{ = 4  \times 1.9 }

\displaystyle \sf{ = 7.6 }

RHS = 7.6

Hence checked

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