(Solved): A partial list of values for an linear function is given in the table shown. Find the next thr ...

A partial list of values for an linear function is given in the table shown. Find the next three values, if possible. If not, write "NP" in each box. Round to the nearest integer, if necessary. A partial list of values for an exponential function is given in the table shown. Find the next three values, if possible. If not, write "NP" in each box. Round to the nearest integer, if necessary. A partial list of values for an periodic function is given in the table shown. Find the next three values, if possible. If not, write "NP" in each box. Round to the nearest integer, if necessary. The Power Rule for Exponents Later in this course, you will need to be able to simplify algebraic expressions like ${\left(x^5\right)}^3$. Simplify means writing ${\left(x^5\right)}^3$ in a way that uses less symbols and is easier to read. Since to cube an expression means to multiply together three copies of the expression, ${\left(x^5\right)}^3=x^5?x^5?x^5=x^{5+5+5}=x^{15}$ The expression $x^{15}$ looks simpler than ${\left(x^5\right)}^3$. Fill in the blanks to simplify ${\left(x^6\right)}^4$. ${\left(x^6\right)}^4=.=x\text{ to the power of }$ The Power Rule for Exponents Later in this course, you will need to be able to simplify algebraic expressions like ${\left(x^5\right)}^3$. Simplify means writing ${\left(x^5\right)}^3$ in a way that uses less symbols and is easier to read. Since to cube an expression means to multiply together three copies of the expression, ${\left(x^5\right)}^3=x^5?x^5?x^5=x^{5+5+5}=x^{15}$ The expression $x^{15}$ looks simpler than ${\left(x^5\right)}^3$. Use symbols to summarize the pattern you have just seen. This is called the Power Rule for Exponents. ${\left(x^m\right)}^n=$