A) Divide both sides of the equation by 4.
A variable alone in math, as in 3y2 x n3 = 3y2n3 means to manipulate the lone variable by the factors afecting it.
It is to make the variable the subject of the equation.
An independent variable is exactly what it sounds like. It is a variable that stands alone and isn't changed by the other variables you are trying to measure. For example, someone's age might be an independent variable.
An independent variable is the factor in an experiment that is manipulated or changed by the researcher to observe its effect on a dependent variable. It is the variable that stands alone and is not influenced by other variables in the study. In a controlled experiment, the independent variable is the presumed cause, while the dependent variable is the effect being measured.
The variable that is kept the same in an experiment is known as a controlled variable, not an independent or dependent variable. The independent variable is the one that is manipulated by the researcher to observe its effect, while the dependent variable is the outcome that is measured in response to changes in the independent variable. Controlled variables help ensure that the results are due to the independent variable alone.
When the dependent variable is alone by itself, and everything else is at the other side.
how do you get a variable alone in a question? here is a example=== m-8=24 all you do is switch the question around so it would look like this=== 24+8=m m=32 TEE HEE
To isolate the variable ( m ) in the equation ( 15m + 45 = 0 ), you first subtract 45 from both sides to get ( 15m = -45 ). Then, you divide both sides by 15, yielding ( m = -3 ). Thus, the variable ( m ) is now alone on one side of the equation.
As it appears, there is no equation but an algebraic term.
No. In the variable x, alone, it is linear. In the variable y, alone, it is linear. But taken together, in x and y, you have a term which contains xy - that is, a term in which the powers of the unknowns add to 2. So the equation is not linear.
isolate the variable
Multiply both sides of the equation by 1.5