The image shows a list of quadratic equations under the title "Solving Quadratic Equations with Square Roots." Here are the equations as written:

1. $k^2 = 76$
2. $k^2 = 6$
3. $x^2 = 21$
4. $x^2 = 28$
5. $x^2 + 8 = 28$
6. $2x^2 = 22$
7. $6m^2 - 2 = -414$
8. $7x^2 - 21 = -14$
9. $m^2 + 7 = 88$
10. $5x^2 = -500$
11. $7x^2 = -448$
12. $2k^2 = 162$
13. $x^2 - 5 = -73$
14. $6k^2 = 49$

Would you like me to solve these equations step by step? Let me know if you have specific equations you'd like me to start with!

Here are five questions for further practice:

1. How do you simplify equations involving square roots?
2. What are the possible values of $x$ when $x^2 = 25$?
3. Can all quadratic equations be solved using square roots?
4. What happens if the equation has a negative number on the right side of the square term?
5. How do you handle coefficients in front of the square term (like in $2x^2 = 22$)?

Tip: Always check if a quadratic equation can be simplified first by isolating the square term before applying square roots.