Algebra
Triangles
Functions
Geometry
Miscellaneous
100

6x = 3x + 6

x = 2

100

⊿ABC has lengths of 3, 4, and x. If x is the hypotenuse, what is the value of x?

x = 5

100

f(x) = 3x + 4
f(2) = ?

f(2) = 10

100

What is the combined measure of two of the exterior angles of a hexagon?

120°

100

What are the first 10 digits of pi?

3.141592653

200

9x + 8 = 2(3x - 7)

x = -2

200

If the measures of two of the angles of a triangle are 90° and 52°, what is the measure of the third angle?

38°

200

f(x) = 5x - 3(x - 4)
f(4.5) = ?

f(4.5) = 24

200

Given ray BP is the angle bisector of ∠ABC, and m∠ABP = 33°, what is the measure of ∠ABC?

∠ABC = 66°

200

What are the first ten digits of e?

2.718281828

300

4x + 3y = 14
2(3x + 4y - 6) = 28

x = -1
y = 6

300

If the perpendicular bisector of line segment AB intersects AB at point P, and line segment AP has a measurement of 5, find the length of AB.

AB = 10

300

f(x) = m(sqrt x)
m is the measure of the hypotenuse of an isosceles right triangle with legs with a measure of 1.
f(8) = ?

f(8) = 4

300

Given line MN is the perpendicular bisector of line segment AB, and the distance from point P, a point on MN, to point A is 7, what is the distance from point P to point B?

BP = 7

300

Who is better at math:
Contestant #1: Phelan Kaden Kirk
Contestant #2: Parker William Reyes

Me AHAHAHAHAHHAHAHAHAHAHAHAH
(The second one)

400

x + log327 + y2 - sin(90) = 8
-y2 - zx = 12
z = the hypotenuse of ⊿ABC where A = 6, B = 8, and C = z

x = -2
y = sqrt sqrt 8
z = 10

400

Given ⊿XYZ, where XY = 6, YZ = 8, and XZ = 10, if the perpendicular bisector of YZ intersects YZ at point M, and it intersects XZ at point N, find the length of MN.

MN = 3

400

f(x) = log41024 + 5x2
f(3) = ?

f(3) = 140

400

A = (tan[45], 5) B = (4, sin[90]) C = (1, x) D = (4, 5)
If ABCD is a rectangle, x = ?

x = 1

400

What are the first 100 digits of pi because only I know this one

3.141592653589793238462643383279502884197169
39937510582097494459230781640628620899862803
4825342117067

500

Free :3

d∫dx (y) = d∫dx (2x2 + 3x + 1)

500

Given ⊿ABC, where AB = 9, BC = 12, and AC = 15, if the altitude of AC intersects AC at point P, find the length of BP.

BP = sqrt 378/5

500

f(x) = mx
m = the next number in the sequence {0, 1, 1, 2, 3, 5, 8, 13}
f(sqrt [m + 4]) = ?

f(5) = 105

500

Given line segments AB and CD are parallel, points B and D are to the right of A and C, points P and R are along AB and CD respectively, and point Q is somewhere in between AB and CD, find the m∠PQR if Q is to the right of both P and R, ∠BPQ = 33°, and ∠CRQ = 111°.

∠PQR = 102°

500

Out of equations A B and C, B is the only _________ ________

A - 4y3 + x = 5z
B - 4x2 + 6x + 3 = 0
C - 3x2 - 4y = 1

Quadratic equation

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