use the power rule of exponents to simplify (10 to the power of 3) to the power of 6
To simplify (10^3)^6 using the power rule of exponents, we can multiply the exponents together.
The power rule states that (a^m)^n = a^(m*n).
Therefore, we have:
(10^3)^6 = 10^(3*6)
Multiplying 3 and 6, we get:
(10^3)^6 = 10^18
So, (10^3)^6 simplifies to 10^18.
To simplify (10^3)^6 using the power rule of exponents, you need to multiply the exponents together.
The power rule states that when you have an exponent raised to another exponent, you multiply the exponents:
(a^m)^n = a^(m×n)
In this case, you have (10^3)^6.
So, you can multiply the exponents together: 3 × 6 = 18.
Therefore, (10^3)^6 simplifies to 10^18.
To simplify (10^3)^6 using the power rule of exponents, we need to multiply the exponents.
The power rule of exponents states that when you raise a power to another power, you multiply the exponents. In this case, the exponent of 3 is raised to the power of 6.
To simplify, let's multiply the exponents:
(10^3)^6 = 10^(3*6)
Now we can simplify the exponent:
10^(3*6) = 10^18
So, (10^3)^6 simplifies to 10^18.