What are the steps for multiplying monomial algebraic terms where they have exponents with like bases?
can you show me an example?
The area, 4x2, is a product of a number (4) and a variable with a whole number exponent (x2). In other words, it's a monomial, too. So the result of multiplying two monomials is—another monomial! Let's try a slightly more complicated problem. Let's find the area of a circle with a radius of 2xy. The formula for the area of a circle is A = pr2, where A= area and r = radius. To find the area of a circle with a radius of 2xy, we'll first need to square the radius, and then multiply by p.
Like in a^x * a^y = a*(x+y) ?
I'm not sure..
you are right. you can be sure
I noticed the attachment to your last post. In that example you calculate the area of a circle with radius 2xy via: PI * (2xy)^2 = PI * 2 * X * Y * @ * X * Y, simplified into: PI * 4 * x^2 * y^2 Is that the result you are looking for.
Thanks guys !
& Yes !
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