
Given the formula , what is the formula for ?
Answer
410.7k+ views
Hint: In this question, given the formula and we need to find the formula of with the help of the given formula . An expression is nothing but it is built up with integers, constants, variables. Mathematically, a symbol (letter) which doesn’t have a value is called a variable. Similarly when it has a fixed value it is called constant. We can find the formula of by keeping as stable and moving , to the other side.
Complete step by step solution:
Given,
The formula of is given by the product of the three values , and . We need to find the formula of . The formula of can be found if it is drawn from the given formula by keeping on one side and moving other terms to the opposite side.
First we need switch their sides,
By keeping as stable and moving , to other side ,
We get,
Thus we get the formula of
The formula of is divided by the product of and .
The formula of
Note:
Mathematically, many expressions include variables. Variables are classified into free variables and bounded variables. A simple example of algebraic expression is , here is the variable, is the coefficient of and is the constant which also has a definite value. There are three types of expression namely monomial expression, binomial expression and polynomial expression.
Alternative solution :
We can also find the formula of by division method.
Given,
We need to divide both sides by to find the formula of by keeping the given expression balanced.
[On the right side, and at both numerator and denominator get cancel out ]
By dividing,
We get,
Thus we get the formula of .
Complete step by step solution:
Given,
The formula of
First we need switch their sides,
By keeping
We get,
Thus we get the formula of
The formula of
The formula of
Note:
Mathematically, many expressions include variables. Variables are classified into free variables and bounded variables. A simple example of algebraic expression is
Alternative solution :
We can also find the formula of
Given,
We need to divide both sides by
[On the right side,
By dividing,
We get,
Thus we get the formula of
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