I have displayed the image you uploaded. I will now extract and solve the math problems for questions 17 to 28. Let's work through them.

Problem 17:

$\frac{(3x^2y^5)^4}{(xy^2)^3}$

Problem 18:

$\frac{(12a^3b^2)^3}{4a^7b^5}$

Problem 19:

$\frac{(8x^2y^7)^2}{(4xy^2)^3}$

Problem 20:

$\frac{(5x^3y^2)^2}{(x^2y)^4}$

Problem 21:

$\frac{(2a^2b^3)^3}{a^5b^4}$

Problem 22:

$\frac{(4x^3y^5)^2}{(2xy^2)^5}$

Problem 23:

$\frac{(3x^4y^3)^2}{9xy^2}$

Problem 24:

$\frac{(2m^2n^3)^2}{4m^4n^5}$

Problem 25:

$\frac{(3a^3b^4)^3}{9a^7b^5}$

Problem 26:

$\frac{(7x^2y^4)^2}{14x^3y^5}$

Problem 27:

$\frac{(2a^2b^3)^2}{10a^5b^4}$

Problem 28:

$\frac{(5x^3y^2)^2}{(2x^2y^3)^3}$

Let me solve these step by step.Here are the simplified solutions for problems 17 to 28:

Problem 17:

$\frac{(3x^2y^5)^4}{(xy^2)^3} = 81x^5y^{14}$

Problem 18:

$\frac{(12a^3b^2)^3}{4a^7b^5} = 432a^2b$

Problem 19:

$\frac{(8x^2y^7)^2}{(4xy^2)^3} = x y^8$

Problem 20:

$\frac{(5x^3y^2)^2}{(x^2y)^4} = \frac{25}{x^2}$

Problem 21:

$\frac{(2a^2b^3)^3}{a^5b^4} = 8ab^5$

Problem 22:

$\frac{(4x^3y^5)^2}{(2xy^2)^5} = \frac{x}{2}$

Problem 23:

$\frac{(3x^4y^3)^2}{9xy^2} = x^7y^4$

Problem 24:

$\frac{(2m^2n^3)^2}{4m^4n^5} = n$

Problem 25:

$\frac{(3a^3b^4)^3}{9a^7b^5} = 3a^2b^7$

Problem 26:

$\frac{(7x^2y^4)^2}{14x^3y^5} = \frac{7xy^3}{2}$

Problem 27:

$\frac{(2a^2b^3)^2}{10a^5b^4} = \frac{2b^2}{5a}$

Problem 28:

$\frac{(5x^3y^2)^2}{(2x^2y^3)^3} = \frac{25}{8y^5}$

Would you like more details on any of these solutions?

Here are 5 follow-up questions related to the problems:

1. How do you simplify exponents when dividing two terms with the same base?
2. What is the rule for raising a power to another power?
3. How do you simplify a fraction with variables in both the numerator and denominator?
4. What is the process for expanding terms raised to a power?
5. Can you explain how coefficients are handled when simplifying expressions like these?

Tip: Always apply exponent rules systematically to avoid errors in simplification.