Math Calculators ▶ Literal Equations Calculator
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Table of Content
This literal equations calculator will solve literal equations with both variables and numbers. With this online multi step literal equations calculator, whether it is an open sentence or one containing a combination of algebraic variables with consonants, you need to follow a couple of steps to reduce them to the most simplified sentence.
By following the below-mentioned steps, you can use this literal equations calculator with steps.
Input:
Output:
This solve equation calculator does the following calculations:
A literal equation is a particular type of equation that is written in such a way that one variable is expressed on the basis of another variable.
For your instance, let us consider an illustration here. Consider the calculations for the perimeter of a square. The basic formula is as below:
P = 4 * s
Now, if you throw an eye on the above expression, you will see that there are a couple of parameters that assists in determining the perimeter of the square. These are P and s (side of square).
Now coming to the point, you can never compute the value for parameter here unless or until the side length s is unknown. It means that P is dependent on the s for the complete calculations.
This equation is thereby known as the literal equation and can easily be resolved by using this solving literal equations calculator with fractions.
If you are interested to resolve the literal equations, you need to follow the steps below:
How do you solve a literal equation for x given below:
3x+8y-1 = 21+x
Solution:
You can solve the literal equations like this:
3x+8y-1 = 21+x
3x – x + 8y = 21 + 1
2x + 8y = 22
2x = 22 – 8y
x = (22 – 8y)/2
x = 11 – 4y
Let’s put the same equation and same variable in the input box to compare the results.
Here are some of the sample equations that can be solved by using this literal equation solver. You can solve these equations and the equations similar to them.
From the source of Wikipedia: Literal (mathematical logic), Examples
From the source of Khan Academy: Linear equations
From the source of Lumen Learning: Specific Variable