Simplify 6^10⋅6^8 and write your answer in exponential form.
When multiplying two numbers with the same base, we can add their exponents.
So, $6^{10} \cdot 6^8 = 6^{10+8} = 6^{18}$.
Therefore, the answer in exponential form is $6^{18}$.
To simplify 6^10⋅6^8, we add the exponents because the bases (6 in this case) are the same.
Using the rule of exponents, when multiplying powers with the same base, we add their exponents.
So, 6^10⋅6^8 can be simplified as 6^(10+8).
Adding the exponents, we get 6^18.
Therefore, the simplified form of 6^10⋅6^8 is 6^18 in exponential form.
To simplify the expression 6^10⋅6^8, we can use the exponent rule that states: when multiplying two numbers with the same base, we add their exponents.
So, in this case, we have 6^10⋅6^8.
To simplify this, we add the exponents together:
10 + 8 = 18
Therefore, the simplified expression is 6^18.
In exponential form, it can be written as 6 raised to the power of 18.