Completed Squares: Solve for u in the equation $$\left(u-3\right)^2=900$$ .

(a)  

Completed Squares: What are all the values of x such that $$\left(x-\frac{11}{10}\right)^2=\frac{1280}{169}$$ ?

(a)  

Integer Solutions: Solve for x: $$x^2-9\ x+18=0$$

(a)  

Integer Solutions: Solve for q in the equation $$9\ q^2-36\ q-288=0$$ .

(a)  

Integer Solutions: Calculate all the values of x such that $$14\ x^2+28\ x-3570=0$$ .

(a)  

Difference Of Squares: Solve for x: $$x^2-15=0$$

(a)  

Difference Of Squares: Solve $$7\ x^2-7=0$$ for x.

(a)  

Difference Of Squares: Find the values of x such that $$7\ x^2-12=0$$ .

(a)  

Complex Number Solutions: Solve for y: $$4\ y^2-48\ y+180=0$$

(a)  

Complex Number Solutions: solve for x in the equation $$\frac{3\ x^2}{2}-15\ x+\frac{327}{8}=0$$ .

(a)  

Complex Number Solutions: Find all the values, real and imaginary, of q such that $$\frac{11\ q^2}{5}-\frac{198\ q}{35}+\frac{132759}{24500}=0$$ .

(a)  

Radical Solutions: Solve for x: $$4\ x^2+\sqrt[16]{11}\ x-924=0$$

(a)  

Radical Solutions: Solve for s in the equation $$-s^2-\sqrt[2]{11}\ s+33=0$$ .

(a)  

Radical Solutions: What are all the values of x such that $$-3\ x^{2\ }-\sqrt[12]{3}\ x+189=0$$ ?

(a)