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RedDeerGuy1's avatar

Am I the only one who confuses Ming the Merciless with Kang the Conqueror?

Asked by RedDeerGuy1 (24473points) August 4th, 2018
6 responses
“Great Question” (0points)

Ming is from Flash Gordon, and Kang Is from Marvel. based on this question: What do you confuse? I also confuse their with there. Also trigonometry is totally messed up with me. SOHCAHTOA Is the phrase I use for trig. I forgot most of the rest.

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ragingloli's avatar

No, but I still think than The Flash and Flash Gordon and Flesh Gordon are the same person.

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ucme's avatar

I used to confuse Keanu Reeves as an actor…not anymore.
Also, Baseball is a girl’s game called rounders, no confusion just a fact.

LostInParadise's avatar

A way of remembering the trig formulas is to picture a right triangle in the first quadrant of the coordinate plane (positive x and y axes) with the base along the x axis and the hypotenuse starting at (0,0). The hypotenuse has length 1, label the altitude as sine and the base as cosine. Tangent is the slope of the line, equal to sine/cosine.

It always seemed to me that cosecant should be 1/cosine instead of 1/sine. I have to remember that secant and cosecant are the opposite of what I expect.

Here is how I remember the sine and cosine angle addition formulas.

sine(x+y) = sine(x) ?(y) ? cosine (x) ? (y)
sine sounds like sign, meaning that the second ? matches the + in sine(x+y). The price that you pay for having the signs match is that the two terms are heterogeneous – they mix sine and cosine, so in the end you get:
sine(x+y) = sine(x)cos(y) + cosine(x)sine(y)

For cosine(x+y) you have: cosine(x+y) = cosine(x) ?(y) ? sine(x) ?(y)
In this case the sign is opposite, meaning the second ? is -. The reward for this is having homogeneous terms. cosine is with cosine and sine is with sine, giving:
cos(x+y) = cosine(x)cosine(y) – sine(x)sine(y)

LadyMarissa's avatar

I don’t get them confused mainly because I don’t watch the current movies & don’t really know who either is supposed to be!!! I’ve explained the difference between there & their to you before so I’m not going to repeat it tonight. I never took Trig so I have NO clue what you’re referencing there.
Although I appreciate @LostInParadise response, I didn’t understand a word of it!!! ;)

kritiper's avatar

How many have heard of Ming, and how many have heard of Kang? I have never heard of Kang.

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