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Old 02-16-2006, 12:49 AM   #1
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Default Need math help fast

okay i need help with my math

when you have something like inverse tan of 1 how do you find the answer without your calculator(i know its pie/4 but i dont know how to do it without my calculator) what if you have like inverse tan of 3/4

what about ig you have like sin of 30 degrees how do you do that without your calculator

or something like cos of 90 degrees?
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Old 02-16-2006, 01:12 AM   #2
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Why would you need or want to?

inverse tan of 3/4 is the value of tan when it's output is 3/4

so....

tan X= 3/4

Honestly I can't help, because I've always done this on the calculator. I don't know the functions for sin/cos/tan
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Old 02-16-2006, 01:14 AM   #3
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ugh

i figured it out


i need to because you need it in pre calc and were not aloud to use calculators in the class... so i have to memorize the unit circle(or atleast i think thats the easiest way)
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Old 02-16-2006, 01:15 AM   #4
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you're not allowed to use calculators in pre-calc class?!?!?!?!?!?!?!?!?? WHAT

I had my TI glued to my hand throughout the entire course
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Old 02-16-2006, 01:18 AM   #5
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nope
were not allowed to for 90% of the course

what is inverse tan60?

or what is .5/(radical3/2) as a fraction


this is what i figured out and i hope its right
cos30 is radical 3/2 and sin30 is 1/2 tan30 is radical3/4 cos45 and sin45 is radical2/2 and tan45 is 1 cos60 is 1/2 and sin60 is radical3/2 and tan60 is radical3/3 and then sin90 is 1 and cos90 is 0 and tan90 is 0
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Old 02-16-2006, 01:30 AM   #6
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.5/(radical3/2) is a fraction

inverse tan 60 is

tan X = 60

I don't know how to do that w/o a calculator, and I'm not sure how you could. Tan iirc is sin over cos? and the values for sin and cos range from -1 to 1.

Okay as long as you get to use your calc for 90 of the course... i see what your teacher is doing. He wants to make sure you understand how they work

sin and cos are easy if you just picture a 1 radian circle (The diameter is 2 radians and it's circumferance is 2 pi radians). each point on the circle can be represented by (cos(x), sin(x)). Later on in the course you start looking at them as waves...

aren't you glad i'm here to not be helpful? I tutor precalc, and if one of my students asked me to do what you're asking and I'd say "I have to use the bathroom" :zoom: then come back when the session was over.
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Old 02-16-2006, 01:32 AM   #7
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what is inverse tan60?

or what is .5/(radical3/2) as a fraction

you can find those out with your calc


i think its radical3/3 btu im not sure
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Old 02-16-2006, 01:33 AM   #8
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Quote:
sin90 is 1 and cos90 is 0 and tan90 is 0
Really important... you're working in DEGREES right? in radians that same statement would have been sin pi/2 is 1 and cos pi/2 is 0
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Old 02-16-2006, 01:37 AM   #9
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The memories of Trig... Man that was a long time ago. I don't remember how to do it.
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Old 02-16-2006, 01:38 AM   #10
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yea
degress
and tan90 is undifined not 0 right?
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In response to a guy complaining that his leg curl weight hasn't increased since he started dead lifting:

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Old 02-16-2006, 01:44 AM   #11
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actually trick, it only seems like trig But after they cover right triangles in precalc you go directly to applying them to sin/cos waves.... which is just background information you need to know for amplitude and transitioning, then later on in actual calc it makes differentials and tangent lines make more sense

Tan 90 is undefined correct. Because at 90 degrees cos is 0. IE, Tan90= 1/0
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Old 02-16-2006, 01:51 AM   #12
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Quote:
Originally Posted by skelooth
actually trick, it only seems like trig But after they cover right triangles in precalc you go directly to applying them to sin/cos waves.... which is just background information you need to know for amplitude and transitioning, then later on in actual calc it makes differentials and tangent lines make more sense

Tan 90 is undefined correct. Because at 90 degrees cos is 0. IE, Tan90= 1/0
thanks skel i think ill be ready for my test tommrow... the test is on polar graphs so i need to knoe all teh sin cos and tan junk
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Originally Posted by Mark Rippetoe
In response to a guy complaining that his leg curl weight hasn't increased since he started dead lifting:

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Old 02-16-2006, 01:57 AM   #13
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no thank you. After that last post everything just clicked in my head and made sense
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Old 02-16-2006, 03:59 AM   #14
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I took calc 1 and business calculus... luckily we barely went into tangents... we stayed more into derivitives and antiderivitives.
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Old 02-16-2006, 03:00 PM   #15
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A derivitive is the slope of a tangent line Tangent and tangent lines are different
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Old 02-16-2006, 03:25 PM   #16
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LOL - I spent hours doing this stuff thru high school and college.



...and I don't remeber jack about it! :boink:
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