What is the base and the exponent in 1.25×1.25×1.25 expressed using exponents?
The base in 1.25×1.25×1.25 expressed using exponents is 1.25, and the exponent is 3. This can be written as 1.25^3.
When you’re multiplying with exponents, do you add or subtract?
When you're multiplying with exponents, you add the exponents.
Using the power of rule of exponents, what is an equivalent form of the expression parentheses three to the fifth power parentheses two to the power?
According to the power of rule of exponents, when raising a power to another power, you multiply the exponents.
Applying this rule to the expression (3^5)^2, we would get 3^(5*2) which simplifies to 3^10.
So, an equivalent form of the expression (3^5)^2 is 3^10.
What’s the base and what’s the exponet
In the expression 3^10, the base is 3 and the exponent is 10.
Using the power rule of exponents, what is an equivalent form of the expression parentheses six to the third power parentheses three to the power
According to the power of rule of exponents, when raising a product to a power, you can distribute the exponent to each factor.
Applying this rule to the expression (6^3) * 3^1, we can rewrite it as 6^3 * 3^1 = (6 * 3)^3 = 18^3.
So, an equivalent form of the expression (6^3) * 3^1 is 18^3.
What’s the base and exponent
In the expression 18^3, the base is 18 and the exponent is 3.
Using the power rule of exponents, what is the whole number exponent in equivalent form of parentheses five to the sixth power parentheses two to the power
Applying the power rule of exponents, when raising a power to another power, you multiply the exponents.
In the expression (5^6) * 2^1, the power rule can be used to simplify it. Since the exponent applies to both 5 and 2, we can multiply the exponents together.
The equivalent form of the expression (5^6) * 2^1 can be written as 5^(6 * 2) = 5^12.
Therefore, the whole number exponent in the equivalent form is 12.
What is the whole number exponent in an equivalent form of parentheses two to the seventh power parentheses to the fourth power
To find the whole number exponent in an equivalent form of (2^7)^4, we apply the power rule of exponents, which states that when raising a power to another power, we multiply the exponents.
In this case, we have (2^7)^4. By multiplying the exponents 7 and 4, we find that the equivalent form is 2^(7*4) = 2^28.
Therefore, the whole number exponent in the equivalent form is 28.