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If m<FDG = 10 degrees what is m< FEG?
three bottle of perfume come in a special gift set. Each bottle in its own individual canister.Then the three canisters are placed in one gift set. Each canister has a radius of 5cm. and all three canisters touch each other in the gift box. what is the are of the space between the canisters?.
Find the area of the triangle, is side a=12.7, side b=8.6 and the angle between them(C) is
73 degrees. Hint: Find the area using the formula
Area=(1/2)*a*b*sin(C).

Use the formula: Area = ½ ab sin (C).
Use the Law of Sines to find the length of side b in the following triangle.
Hint: (sin(A)/a)=(sin(B)/b)
B
c a

A C
b

If m<A = 47 degrees
m<B = 53 degrees
Length of side a = 7 feet
Moe, Larry, and Curly are each pulling on a
mule with a vector force described as

M = -7i -4j

L = -5i + 6j

C = 15i +1j

Find the Resultant by putting into i j format
and find the Magnitude of the resultant force
on the box. Draw all vectors. Now describe the Bearing of the Resultant using NSEW
and the corresponding directional angle.
Use the Law of Cosines to find all the interior angles of a triangle having sides that
measure 12.6 feet, 7.4 feet, and 8.2 feet. Use Heron's formula to find the area of the triangle.
Find the area of the triangle, is side a=12.7, side b=8.6 and the angle between them(C) is
73 degrees. Hint: Find the area using the formula
Area=(1/2)*a*b*sin(C).
Given the trigonometric function
y = 120 sin ((Pi/6)*x - Pi/3) where x is in radians representing seconds
a._______________ is the amplitude of the
function.
b._______________radians is the period of the
function in seconds which is _________________hertz.(cycles per second)
c._______________radians is the phase shift(right or left
The elevation of a telecommunication mast from two points, one due North of the tower and the other South of it are 21.2 degrees and 24.3 degrees respectively, and the two points are 300.000 meters apart.

i) explain how the accuracy of the final answer can be determined and justified.

ii) Find the height of the telecommunication mast to the greatest justifiable accuracy.

iii)How could the justifiable height of the telecommunication mast have been increased?
Solve for exact solutions over [0,2pie) interval.
sin^2 x/2-2=0
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