sin waves
cos waves
trig equations
velocity
Random Math
100

What is the maximum value of f(x) = 8sin10(x) +3?

11

100

For f(x) = 4cos2(x) + 8, what is the maximum value?

12

100

What is the solution on [90, 270) for 5sin(x) = 3?

Round to nearest degree.

143

100

Let v(t) =9sin(t) + 6 be the velocity of an object in m/s on [0, 2pi seconds].  What is the velocity and direction at t = 4.5s?  

6.7m/s, right

100

What is the 13th prime number?

41

200

What is the minimum value of f(x) = 4sin8(x-10)-6?

-10

200

For f(x) = 2cos3(x) - 5, what is the minimum value?

-7

200

What is the solution on [180, 360] of 8tan(x)+2 = 12?

Round to nearest degree.

231

200

Let v(t) = 10cos2(t) be the velocity of an object on [0, 2pi seconds].  When did it rest for the second time?

3pi/4

200
x = 1+ 2+ 3+ 4+ 5+....+131.

What is the value of x?

8646

300

When does the function peak for the final time on the interval [0, 216]?  f(x) = 9sin5(x).

162

300

On [0, 72], when does f(x)= 3cos10(x) cross the x-axis for the final time?

63

300

What are the solutions of cos(2x) = .85 on [100, 200]?

16, 164, and 196

300

v(t) = 6sin4(t) is velocity of an object on [0, the object rests for the 3rd time for t > 0.  Estimate the displacement of the object at the end of the time interval.  Write your answer in terms of pi.

3pi/2

300

A number times itself decreased by twelve times itself happens to equal -35.  What is the maximum number that makes this true?

7

400

On [0, 2pi), when does f(x) = 6sin6(x) cross the x-axis for the 3rd time?  Write your answer in terms of pi.

pi/2

400

On [0, 2pi], when does f(x) = 7cos2(x) reach it's minimum value for the first time?

pi/2

400

2sin(2x)sec(x) = 1 on [0, 90].  Where?  Round to nearest degree.

14

400

v(t) = 10cos4(t) is the velocity of an object

[0, until it rests for the third time].  Estimate the displacement.  Keep answers in terms of pi.

5pi/8

400

An equation is graphed and it is a circle.

A second equation is graphed and it is a parabola.

Together, these equations form a system.

What is the maximum amount of solutions of the system?

4

500

How many solutions does the equation have on 

(0, 360]?

3sin2(x) = 5sin4(x)

8

500
On the masterspreadsheet, on the SAT tab about 90 rows down, there is a cos graph.  


What is the equation of the graph in 

f(x) = AcosB(x-h)+k form

f(x) = 5cos2(x)

500

sin(x) - 5cos(x) = 0 on [0, 90].  Where?

Round to nearest degree.

79
500

Let v(t) = 12sin6(t) on [0, 2pi/3] be the velocity of an object.  Estimate the total distance traveled on the time interval.  Write your answers in terms of pi.

4pi

500

During an escape room, the number 60 appears on the locked door.  Underneath the number, it says to apply Goldenbach's Conjecture.  There are two pairs of numbers that satisfy Goldenbach's Conjecture.  The larger product of them unlocks the door.  What is the passcode?

899

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