How do you solve $3\left( x-5 \right)=6$ ?
Answer
626.1k+ views
Hint: For solving such types of questions, we should take all the other variables and values other than the required one on the other side of the equation and then solve them to get the required value for our variable.
Complete step by step solution:
As we know, to solve the question we will first take $3$ on the other side of the equation,
We get,
$\Rightarrow \left( x-5 \right)=\dfrac{6}{3}$
$\left( x-5 \right)=2$
Now after removing the brackets, we will add $5$ on both sides of the equation,
We get,
$x=2+5$
$\Rightarrow x=7$
Now, after solving the equation $3\left( x-5 \right)=6$ we got the value of $x$ as $7$.
Note:
In these equations, when we are required to find the value of one of the variables we should simply try to focus on shifting all the other values to the other side of the equation, and then substitute the given values of variables to get our required variable.
Complete step by step solution:
As we know, to solve the question we will first take $3$ on the other side of the equation,
We get,
$\Rightarrow \left( x-5 \right)=\dfrac{6}{3}$
$\left( x-5 \right)=2$
Now after removing the brackets, we will add $5$ on both sides of the equation,
We get,
$x=2+5$
$\Rightarrow x=7$
Now, after solving the equation $3\left( x-5 \right)=6$ we got the value of $x$ as $7$.
Note:
In these equations, when we are required to find the value of one of the variables we should simply try to focus on shifting all the other values to the other side of the equation, and then substitute the given values of variables to get our required variable.
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