Added: 4 years ago
From: MathTV
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  • Somebody failed High school Maths

  • you are a university math teacher for sure!

  • Thank you sooo much for allll your vids. Seriously, I have no words to describe you: you'r just a genius!!!!!!! Thank you.

  • let (A-50)=X

    then now its a chunk problem

    then when you get the cosine values then you subsitute A-50 in for x. thats how i would of approached this problem

  • I need ones with period changes ha

  • Would you be able to solve an equation like this?

    3sin θ = √3 cos θ

    Where you have to solve for 0 ≤ θ < 360°

    And then use the unit circle to find the degree and radian measurement as the answer?

    I've been having much trouble with this. ^^;

  • could u divide both sides by (3 cos θ) and get

    (sin θ) / (cos θ) = (√3) / (3)

    (sin θ) / (cos θ) = tan θ = 1/√3

    So think of a right triangle where the not-hypotenuse sides are 1 and √3.

    30º, 60º, 90º triangle right?

    so which angle, 30º or 60º, should be your reference angle so the opposite side is 1 and the adjacent side is √3? 30º.

    30º is also π/6. so there u go.

  • Do yu kno hw much of a bless'n yu are to the people..i really try 2 imagine hw yu fl..i gues its so awesome to bless people en get 2 lik yu even tho yu may never kno..! N'we jus wanna say its true that "always sm1 ut there always cares" appreciate yo service..yu mek it seem so simple..! b blessed.!

  • In case anyone was wondering how to get the complex values I mentioned in my previous comment:

    arcsin(t)=-i*ln(it + sqrt(1-t^2) + 2pi*ik)

    where k=0, +/-1, +/-2, +/-3,...

    and the natural log of a complex number is the natural log of the magnitude (modulus) of the complex number, r, plus i(theta + 2pi*k) where theta is the phase of the complex number. So for a complex number z,

    ln(z) = ln(r) + i(theta + 2pi*k)

    once again r=|z|.

  • Of course, in the first part, the solution that was thrown away because it was "too large" is a perfectly good solution. It yields complex values of theta instead of real values. Complex numbers aren't particularly useful at this introductory level, but in general they are quite useful--especially in physics.

    Thanks for posting these videos. They have inspired me to make my own instructional videos. I just have to find topics that other people haven't covered well.

  • I wish you were my grandpa who lived close by!

    <3

  • thank you mathTV. very clear, precise and simple!

  • Wait?!!! 4-4 = 4??? WHAT THE!!!????

  • oh, haha, never mind, i have no clue why it is 30

  • Hehe ^^

  • Why is the refrence angle 30°`?

  • That is pi/6. and 45 degrees is pi/4 and so on.

  • cuz the cos route3 over 2 is part of the 30 degree or Pi/6 special triagle. ( for Pi/ 6 spec. triangle, opp.= 1 , adj.= route 3 hyp.= 2, cos=adj/hyp therfore cosx= route 3 / 2 which is what were given so we know that that value applies to the special triangle of Pi/ 6 or 30 degrees. :)

  • Ahh now i get it.. thanks for the good explanation =)

  • thnx a lot sir!!!

  • awesome! would love to see a video with double and half angle formulas.

  • Thanks sir. you're awesome.

  • yes..the negative sign tells you about the quadrqnts not the value....in that case sin is negative in quadrant 3 and 4....good teacher thanks a lot....i have 1 question though is that the math for university and college?

  • I teach it in college, but it is also taught in high school.

  • thanks help me alot.. can you do equations on sec and tan? like for example how can you solve sec squared x - 2tanx=4

  • thanx a lot...dis really helps!

  • Very well explained, thanks

  • Wow, I learn this stuff faster with you than with a "real" teacher!

  • the best teacher in the world! yipeee

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