Math, asked by ⲎσⲣⲉⲚⲉⲭⳙⲊ, 4 months ago

find out which operations must be done on both side of this question in order to solve them 1) x÷10=5

please answer it......​

Answers

Answered by skimarpandey741
0

Answer:

50

Step-by-step explanation:

x÷10=5

x=5×10=50

i hope help you please thanks for my answers

Answered by Sagar9040
21

{\huge{\boxed{\sf{\green{Question}}}}}

Find out which operations must be done on both side of this question in order to solve them 1) x÷10=5

{\huge{\boxed{\sf{\green{Answer}}}}}

\tt (1)x + 9 = 11

First to find the value of x we need to eliminate constants in LHS

To eliminate x :

→ If in LHS addition ( + ) opertion is there between constant and variable, then subtraction operation should be done on both sides to solve x + 9 = 11

And 9 i.e constant in LHS only should be subtracted on both sides.

Solving x + 9 = 11

\implies x + 9 = 11

Subtracting 9 on both sides

x=2

(2)   x-4=9

To eliminate x :

→ If in LHS subtraction ( - ) opertion is there between constant and variable, then addition operation should be done on both sides to solve x + 4 = 9

And 4 i.e constant in LHS only should be added on both sides.

Solving x - 4 = 9

=x - 4 = 9

Adding 4 on both sides

\implies x - 4 + 4= 9 + 4

\implies \boxed{x =13}

\tt (3)8x = 24

To eliminate x :

→ If in LHS multiplication ( * ) opertion is there between constant and variable, then division operation should be done on both sides to solve 8x = 24

And 8 i.e constant in LHS only should be divided on both sides.

Solving 8x = 24

\implies 8x = 24

Dividing 8 on both sides

\implies \dfrac{8x}{8} = \dfrac {24}{8}

\implies \boxed{x = 3}

\tt (4) \dfrac{x}{6} = 3

To eliminate x :

If in LHS division ( / ) opertion is there between constant and variable, multiplication operation should be done on both sides to solve x/6 = 3

And 6 i.e constant in LHS only should be multiplied on both sides.

Solving x/6 = 6

\implies \dfrac{x}{6} = 3

Mutiplying by 6 on both sides

\implies \dfrac{x}{6} \times 6 = 3 \times 6

\implies \boxed{x = 18}

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