Which of the following is an equivalent expression for
55
(1 point)
3125
when simplified using exponent properties?
The correct answer is 55, since 55 is already simplified and cannot be further simplified using exponent properties.
To find an equivalent expression for 55 using exponent properties, we need to express 55 as a power of the same base. Let's break down the steps:
Step 1: Identify the base.
In this case, the base is the number 5.
Step 2: Express the exponent in terms of the base.
Since we have a single number (55) on the left side of the equation, the exponent is implicitly 1.
Step 3: Rewrite the expression using exponent properties.
Using exponent properties, we know that any number raised to the power of 1 is equal to itself. Therefore, we can rewrite the expression as:
55 = 5^1
Step 4: Simplify the expression.
Since 5 raised to the power of 1 is equal to 5, the simplified expression is:
55 = 5
So, the equivalent expression for 55, when simplified using exponent properties, is simply 5.
To find an equivalent expression for 55 using exponent properties, we need to simplify the expression.
Since 5 raised to the power of 5 (5^5) gives us 3125, we can rewrite 55 as 5^5.
Therefore, the equivalent expression for 55 is 5^5.