<span>24/144 = 12/72 = 6/36 = 3/18 = 1/6
</span>
Answer: No
The angles equal 76.592, 40.415, 63.056. Use Law of Cosines to find angles.
Explanation:
The given equation is False, so cannot be proven to be true.
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Perhaps you want to prove ...

This is one way to show it:

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We have used the identities ...
csc = 1/sin
cot = cos/sin
csc^2 -1 = cot^2
tan = sin/cos
Let's think of something that one can hold against a page and draw a circle. Some examples are: a cup, a D battery, a can of soda, the tube from the inside of a paper towel roll, a can of beans, etc.
Think of the can of beans. The part that touches the page (and that you trace around with your pencil) is called a face.What these items have in common is that the faces at the ends are circles (they may or may not be the same size).
The name for this 3-D figure is called a cylinder. Her block, therefore, is a cylinder.
Technically, if the ends were ovals we would still call it a cylinder and so to make sure you have the one with the circles at the ends you would say you have a "right circular cylinder" but for most cases people just say "cylinder" and assume the ends are circles. It really depends what level (elementary, middle school, hs, college) of math you are doing whether just cylinder suffices.
Answer:
I'm not so sure about this one so sorry if this is wrong
Step-by-step explanation: