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(NOS. 2-5) PROBLEM 1. A cylindrical container of height equal to twice the diameter of its base can hold            12 liters (1L= 1,000 cm3) of water. Another cylindrical container with the same capacity has its            height equal to three times the diameter of its base.

 

______________________   2) What is the diameter of the first container in cm?

 

_______________________ 3) What is the diameter of the second container in cm?

 



(21 - 16〖sin〗^2 x+8 cosx)/(16 〖cos〗^2 x-29-8 √15 sin⁡x ) = 2

find x
a transmission is 100 feet tall, how long should a guy wire be if it is attached 7 feet from the top and is to make an angel of 23 degrees with the ground
Let a_1,a_2,a_3,a_4,a_5 be an arithmetic progression with common difference d such that cos d=sqrt(0.2).Find cos^2(a_3) given that tg(a_1)tg(a_2) + tg(a_2)tg(a_3) + tg(a_3)tg(a_4) + tg(a_4)tg(a_5) = 16.
From a cruise ship travelling due north at 16.5 km/h, a wrecked ship x and an observation tower y are observed in line due east. One hour later the wrecked ship and the tower have bearings S34*40'E and S65*10'E.
Find the distance between the wrecked ship and the tower.
Two hot-air balloons are moored to level ground below, each at a different location. An observer at each location determines the angle of elevation to the opposite balloon as shown at the right. The observers are 2.0 km apart.
a) What is the distance separating the balloons, to the nearest tenth of a kilometre?
b) Determine the difference in height (above the ground) between the two balloons. Round your answer to the nearest metre.
Sin(y)+sin(y)cot^2(y)=cosec(y)
Establish two formulas using Napier’s rules I and II if side a is taken as the middle part.
Establish two formulas using Napier’s rules I and II if Angle B is taken as the middle part.
1. If hypotenuse c is taken as the middle part, identify the two adjacent parts and two opposite parts
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