Algebra 1

Quadratic Solver

Solve \(ax^2 + bx + c = 0\)

a =
b =
c =

Submit

Find Vertex Form

(Complete the Square)

Given: \(y = ax^2 + bx + c \)

a =
b =
c =

Submit

2 Variable System Solver

$$a_1x + b_1y = c_1$$

$$a_2x + b_2y = c_2$$

\(a_1\):		\(b_1\):		\(c_1\):
\(a_2\):		\(b_2\):		\(c_2\):

Submit

2 Points on a Line

Enter the coordinates of two points, to generate the equation of the line through the points and more!

\(x_1\):		\(y_1\):
\(x_2\):		\(y_2\):

Submit

Simplify my Fraction

\(\frac{a}{b}=\)

a =
b =

Submit

Prime Factorization Engine

Enter a number:

Submit

Algebra 2

Analyze a Cubic

\(f(x) = ax^3 + bx^2 + cx + d\)

Enter values for a, b, c and d:

a:
b:
c:
d:

Click

Make a Cubic

(in standard form)

Enter the leading coefficient and 3 roots:

Leading Coeff:
Root 1:
Root 2:
Root 3:

Submit

Exponential Solver

Solve \(y=a*b^{kx}\)

Enter 4 of the 5 quantities:

y =
a =
b =
k =
x =

Submit

3 Variable System Solver

$$a_1x + b_1y + c_1z = d_1$$

$$a_2x + b_2y + c_2z = d_2$$

$$a_3x + b_3y + c_3z = d_3$$

\(a_1\):		\(b_1\):		\(c_1\):		\(d_1\):
\(a_2\):		\(b_2\):		\(c_2\):		\(d_2\):
\(a_3\):		\(b_3\):		\(c_3\):		\(d_3\):

Submit

Geometry

Triangle Solver

Provide 3 of the 6 quantities below:

(Please use degrees for any angles)

a = A=
b = B=
c = C=

Submit

Right Triangle Solver

Enter 2 of the the 3 side lengths:

Leg1:
Leg2:
Hypotenuse:

Submit

Extras

Study the Primes

Start the Prime Parade Stop the Prime Parade