Tricky Trig. Identities SOH CAH TOA Solving Systems of Equations Radians vs. Degrees Quadratic Equations
100
What is tan(x)?
Simplify. (sin(x)(sin^2(x)+cos^2(x))) / (cos(x)(sin^2(x)+cos^2(x)))
100
What is 6
A 30-60-90 triangle with a hypotenuse of 12. What is the length of the shorter length?
100
What is
(3,9) and (-3,-9)
Find all solutions. Write as ordered pairs.

x^2+y^2=90
y=3x
100
What is 3pi/2
Find the radian of 270 degrees?
100
What is

x=3 and x=(-9)
Factor to solve.
27 = x^2 +6x
200
What is tan(x)?
Simplify. (csc^2(x)-cot^2(x)) / cot(x)
200
What is 8.5cm and 14.7cm
In a 30-60-90 triangle the hypotenuse is 17cm. Find the two missing legs.
200
What is
X=10, y=3, z=2
Find X, Y, and Z

2x+4y-6z=20
-3y+7z=5
Z=2
200
What is 90 degrees
Find the degree of the radian 6pi/12?
200
What is

x=8 plus or minus the square root of 38
Use the Complete the Square method to solve.

x^2 -16x +26 = 0
300
What is csc(x)?
Simplify. (tan(x)cot(x)) / sin(x)
300
What is 17,013 ft
A plane is flying at an altitude of 10,000 ft. The angle of depression from the plane to the point "A" on the ground is 36. What is the distance between the plane and point A? (See diagram if necessary)
300
What is 7 x 16 OR 16 x 7
A rectangle has an area of 112cm^2 and a perimeter of 46cm. What are its dimensions?
300
What is
-315 degrees
-675 degrees
405 degrees
765 degrees
Find two positive and two negative coterminal angles of the radian 3pi/12
*find the angles in degrees
300
What is

x= plus or minus 2 root 3
Solve using the Quadratic Formula.

3x^2 -6x +2 = 0
400
What is (sec(x)) / (csc(x))?
Simplify. (tan(x)csc(x)) / (cot(x)sec(x))
400
What is 426 ft
See diagram paper.
A radio tower is located 400 ft from a building. From a window in the building, the angle of elevation to the top of the tower is 35 degrees and the angle of depression to the bottom of the tower is 20 degrees. How tall is the radio tow
400
What is (49.75, 12.44)
Hannah got really mad at her pet rock and chucked it from the base of a hill in a perfect parabolic arc. The hill's slope is (1/4), and the parabola formed by the rock's trajectory can be described by the formula y=(-x^2)+(50x). At what point does Hannah
400
What is 420 degrees and 780 degrees
Find two positive coterminal angles in degrees to the radian 2pi/6
400
What is

A) $470
B) 100 T-shirts
A T-shirt vendor finds that if he sells "x" T-shirts in one day his profit can be modeled by:
P(x)= (-0.05x^2) +10x -30

A) What is his maximum profit, and
B) how many T-shirts must he sell to achieve maximum profit?
500
What is sec^2(x)?
Simplify. (sin^2(x)+cos^2(x)) / (cos^2(x))
500
What is 79.6m
A ski jump stands on top of a hill. The angle of inclination of the hill is 43 degrees. A guid wire runs from the top of the jump to the ground, the base of the lift tithe bottom of the wire is 70m. The angle X, as shown in the diagram, is 7 degrees, find
500
What is 3.5 mph and 1.5 mph.

(Or 7/2 mph and 3/2 mph.)
Hannah swims 5 miles downstream in 2 hours. Rachel, swimming at the same rate, swims up stream 5 miles in 2 1/2 hours. How fast do the girls swim relative to the water? What is the speed of the current?
500
What is 30 degrees
Find t on a unit circle using the terminal point (sqrt.3/2, 1/2), then convert it to degrees
500
What is

A) 350 scoops per week
B) 50 scoops per day
An ice cream vendor finds that if she sells "x" scoops of ice cream in one week her profit is given by:
P(x)= (-0.03x^2) +15x -40

A) How many scoops of ice cream must she sell in one week to maximize her profit? And
B) On average how many scoops must she






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