The document you've uploaded contains a worksheet on the topic of Exponents (Eksponen). It includes exercises on identifying base numbers and exponents, calculating exponent values, and simplifying exponential expressions.

Here is a summary of the key sections:

Competencies:

1. Understanding the concept of exponents.
2. Calculating values of numbers with exponents.
3. Applying the properties of exponents.

Exercises:

1. Identifying Exponents:

   • Convert expressions into exponent form, such as $2 \times 2$ becoming $2^2$.
   • Example:
     • $2 \times 2 = 2^2$
     • $2 \times 2 \times 2 = 2^3$

2. Determine the Base and Exponent:

   • A table where you are asked to identify the base and exponent from given exponential expressions like $5^4$, $6^4$, etc.

3. Calculate Powers:

   • Calculate powers such as $5^4$ and $\left( \frac{1}{2} \right)^4$.

4. Simplifying Exponent Expressions:

   • Simplify expressions like $3^7 \div 3^3$ and other more complex forms such as $\left( 2^{-1} \cdot 3^3 \right)^2$.

5. Further Operations with Exponents:

   • Convert expressions like $6^{3/5}$, calculate powers such as $16^{3/4}$, and simplify complex exponential forms like $\left( \frac{27}{64} \right)^{2/3}$.

Do you want a step-by-step explanation for any of these questions or help with specific problems? Feel free to ask!

5 Related Questions:

1. How do you simplify an expression like $3^7 \div 3^3$?
2. What is the result of $\left( \frac{1}{2} \right)^4$?
3. How do you convert a fractional exponent like $6^{3/5}$ to a radical form?
4. How do you simplify the expression $\left( 2^{-1} \cdot 3^3 \right)^2$?
5. What steps are involved in calculating $\left( \frac{27}{64} \right)^{2/3}$?

Tip: Remember that when dividing powers with the same base, subtract the exponents: $a^m \div a^n = a^{m-n}$.