Is sec (11 pi/6) equal to (2 sqrt 3/3)?

Answers

Answer 1
Answer: sec (11 \pi )/(6)= (1)/(cos (11 \pi )/(6) )
Than:cos (11 \pi )/(6)= ( √(3) )/(2)
(1)/( ( √(3) )/(2) ) = (2)/( √(3) ) = (2 √(3) )/(3)
Answer:Yes, it is equal.
Answer 2
Answer: Yeap. sec (11pi/6) = 1/cos(11pi/6), verifying by calculator, you will get 1.1547, which is the value of 2 sqrt3/3

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A cosmetics company that makes small cylindrical bars of soap wraps the bars in plastic prior to shipping. Find the surface area of a bar of soap if the diameter is 5cm and the height is 2cm.

Answers

we would have two circles of 5cm diameter each, and a rectangle of the length pi*diameter and 2cm, so lets add them:
total = 2circles + rectangle
total = 2(2*pi*(5/2)^2) + pi*diameter*heigth
= 4*pi*(2.5)^2 + pi*5*2
= 109.9
that is the surface area of a bar soap 109.9 cm^2
The formula you use is pi x radius ^ 2 + pi x radius x l ( l stands for lateral height) 
pi x 2.5^2 + pi x 2.5(2)
3.14 x 6.25 + 3.14 x 5
19.6 + 15.7
= 35.3 cm^2

Use the table below to answer the questions.

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