Problem 26
Question
Simplify each exponential expression. $$x^{7} y^{0}$$
Step-by-Step Solution
Verified Answer
\(x^{7}\)
1Step 1: Understanding the exponential property
Any number or variable (except 0) raised to the power of 0 equals 1. This is a basic property of exponents.
2Step 2: Applying the exponential property to the expression
Applying the exponent property to the expression, \(x^{7} y^{0}\), we substitute \(y^{0}\) with 1. The result is \(x^{7} \cdot 1\).
3Step 3: Simplifying the expression
Any number multiplied by 1 equals the number itself. So, this simplifies to \(x^{7}\).
Other exercises in this chapter
Problem 25
Use the quotient rule to simplify the expressions in Exercises \(23-32\) Assume that \(x>0\) $$\sqrt{\frac{49}{16}}$$
View solution Problem 26
Find the intersection of the sets. $$\\{0,1,3,5\\} \cap\\{-5,-3,-1\\}$$
View solution Problem 26
Factor each trinomial, or state that the trinomial is prime. $$3 x^{2}-2 x-5$$
View solution Problem 26
Multiply or divide as indicated. $$\frac{x^{2}-4}{x-2} \div \frac{x+2}{4 x-8}$$
View solution