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Mulliply, if possible, using the product rule. Assume that all variables represent positive real numbers. See Examples I and 2.$$\sqrt[3]{7} \cdot \sqrt[4]{3}$$
cannot be simplified by the product rule.
Algebra
Chapter 10
Roots, Radicals, and Root Functions
Section 3
Simplifying Radical Expressions
Decimals
Exponents and Polynomials
Equations and Inequalities
Complex Numbers
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Multiply, if possible, usi…
when you're trying to combine the cute brute of seven, uh, four through this three, they're multiplying together. Um, you'll try to apply the product promised. Sparkle says that the practice to end through its is the end through of the parts of that you radicals. That means that they have to both be the same and through right. So if they're both cube roots than you can combine them, if they're both fathers could combine them. But they're not one of this one. Over here on the left is a cube root long, right is are so you can't combine them. So you can if I the product rule, so you're done.
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