Respuesta :
This statement is actually false.
I have provided proof and wish you all the best (grade).

[tex]<b>The answer is False.</b>[/tex]
[tex]<b>The reason is that, the letters or variables in a literal equation are like parameters that can be any real number.</b>[/tex]
A literal equation has two or more variables or letters, that are used to represent real values.
An example is the perimeter of a square, which is given by the formula,
[tex]P=4l[/tex]
Here, the P represents perimeter of the square and l represents the length of the square.
Since the length of a square can assume any positive value,the above literal equation has [tex]<b>infinitely many solutions</b>[/tex].
For instance, if
[tex]l=1, P=4\times1=4[/tex]
[tex]l=2, P=4\times2=8[/tex]
and so on and so forth.
Other examples of literal equations include:
The perimeter of a rectangle, which is given by the formula:
[tex] P=2w + 2l[/tex]
The formula for finding the perimeter of a circle:
[tex]C = 2 \pi \: r[/tex]
The set of values that satisfy the above formulas are infinitely many.
[tex]<b>The reason is that, the letters or variables in a literal equation are like parameters that can be any real number.</b>[/tex]
A literal equation has two or more variables or letters, that are used to represent real values.
An example is the perimeter of a square, which is given by the formula,
[tex]P=4l[/tex]
Here, the P represents perimeter of the square and l represents the length of the square.
Since the length of a square can assume any positive value,the above literal equation has [tex]<b>infinitely many solutions</b>[/tex].
For instance, if
[tex]l=1, P=4\times1=4[/tex]
[tex]l=2, P=4\times2=8[/tex]
and so on and so forth.
Other examples of literal equations include:
The perimeter of a rectangle, which is given by the formula:
[tex] P=2w + 2l[/tex]
The formula for finding the perimeter of a circle:
[tex]C = 2 \pi \: r[/tex]
The set of values that satisfy the above formulas are infinitely many.