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Q: When multiplying a variable with an exponent with a variable that doesn't have an exponent do you add the exponent or subtract it multiply it?
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How do you solve a problem that has a variable with an exponent?

multiply


When dividing variables with exponents subtract exponents?

Yes. When you divide one variable with an exponent from another, you subtract the exponents


How do you do arithmetic complex math?

Addition and subtraction: add (or subtract) the real parts, then add (or subtract) the imaginary parts. Multiplication: treat just like multiplying binomials (like with a variable x).After multiplying, convert any i² terms to -1.Division: multiply both numerator and denominator by its conjugate, which will make the denominator a real, then divide real part by denominator, and then divide imaginary part by denominator.


Is a variable with no power assumed to be to the power of one?

Yes. If we don't see an exponent, the exponent is understood to be one. Just like if we don't see a sign, the sign is assumed to be positive. This in no way constricts or limits the variable. The variable can still be anything at all. But assumptions like this are part of mathematics. How tedious would it be to have to write "x1" for each x? In any case, x1 = x so it is almost pointless.Yes, because if the variable (hypothetically speaking) is 1 (and it can be any number in the world, but 1 is an example), and the exponent (power) is 1, there is only one number to multiply, therefore, the number can only be by itself. If it is squared (to the second power) then you multiply the variable against itself (in this case, 1 X 1), but if the variable doesn't have an exponent, it is assumed to be to the power of one. Take the number 2, for example. If 2 is the variable, x, and x is alone, and you multiply how big the number is of the exponent, and because there is none, it is to the first power.X squared looks like this: x X xX (a.k.a. x to the first power) looks like this: xIf there is no exponent, you only multiply what is there, which there is only one variable, so it is assumed to be to the first power. If it were squared, or to the second power as demonstrated above, you would multiply x by itself. If you count the variables in the equation, x squared has two x's, while x alone has only one x in the equation. Because there is only one x, and the exponent represents how many of that number (in this case, x) you multiply by itself, x is assumed to be to the first power, or to the power of one.


Degree of a term?

the variable's exponent


Can a polynomial have a variable exponent?

No. An expression can have a variable exponent (for instance, 2 to the power x, or x to the power y), but that is no longer a polynomial.


What is the exponent of y in 3xy?

Whenever you see a variable (letter) without any exponent, it's exponent is 1.


What is an exponent and a coefficient?

An exponent is a quantity representing the power to which a given number or expression is to be raised, usually expressed as a raised symbol beside the number or expression. A coefficient is a numerical or constant quantity placed before and multiplying the variable in an algebraic expression. In the expression 4x^2 (four x squared) the four is the coefficient and the 2 is the exponent.


Does the variable a with the exponent negative n equal 1 over a with the exponent of a positive n?

Yes.


How do you spell exponent?

That is the correct spelling of "exponent" (an advocate, or the numerical power to which a number or variable is raised)


What is the number of a variable that contains the exponent?

Depends on the problem.


When is an algebraic expression considered as a non-polynomial expression?

An expression is non polynomial if it has : negative exponent fractional exponent variable exponent in the radicand