Problem 25
Question
Simplify each exponential expression. $$x^{0} y^{5}$$
Step-by-Step Solution
Verified Answer
The simplified version of the expression is \(y^{5}\).
1Step 1: Simplify \(x^{0}\)
According to the zero exponent rule, any number or variable to the power of zero is 1, thus\(x^{0}\) simplifies to 1.
2Step 2: Evaluate \(y^{5}\)
There are no numbers to simplify in the term \(y^{5}\), so it remains as is.
3Step 3: Final Result
After simplifying \(x^{0}\) to 1 and leaving \(y^{5}\) as is, the exponential expression simplifies to \(1 * y^{5}\) or simply \(y^{5}\).
Other exercises in this chapter
Problem 24
Use the quotient rule to simplify the expressions in Exercises \(23-32\) Assume that \(x>0\) $$\sqrt{\frac{1}{49}}$$
View solution Problem 25
Find the intersection of the sets. $$\\{1,3,5,7\\} \cap\\{2,4,6,8,10\\}$$
View solution Problem 25
Factor each trinomial, or state that the trinomial is prime. $$3 x^{2}-25 x-28$$
View solution Problem 25
Multiply or divide as indicated. $$\frac{x^{2}-4}{x} \div \frac{x+2}{x-2}$$
View solution