thetrig.blogspot.com thetrig.blogspot.com

thetrig.blogspot.com

The Trig Blog

Tuesday, December 4, 2012. Here are some two dimensional vectors. Find the difference between the vectors, both U-V. The dot products U·U, V·V, U·V. Length of the vectors and the cosine of the angle between them, which is given by the formula in the picture above. 4 3 and V. 4 3 and V. Cosine of angle between U. Angle to nearest thousandth of a degree =. Cosine of angle between V and V-U. Angle to nearest thousandth of a degree =. Answers in the comments. Wednesday, November 7, 2012. B) let cos gamma.

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The Trig Blog | thetrig.blogspot.com Reviews
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Tuesday, December 4, 2012. Here are some two dimensional vectors. Find the difference between the vectors, both U-V. The dot products U·U, V·V, U·V. Length of the vectors and the cosine of the angle between them, which is given by the formula in the picture above. 4 3 and V. 4 3 and V. Cosine of angle between U. Angle to nearest thousandth of a degree =. Cosine of angle between V and V-U. Angle to nearest thousandth of a degree =. Answers in the comments. Wednesday, November 7, 2012. B) let cos gamma.
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KEYWORDS
1 the trig blog
2 vectors and angles
3 and v u
4 example
5 u·u =
6 v·v =
7 cos theta
8 theta =
9 practice
10 u v =
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the trig blog,vectors and angles,and v u,example,u·u =,v·v =,cos theta,theta =,practice,u v =,and u v,v u =,posted by,prof hubbard,1 comment,email this,blogthis,share to twitter,share to facebook,share to pinterest,sin 4 alpha,sin gamma,tan gamma,5 and c
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The Trig Blog | thetrig.blogspot.com Reviews

https://thetrig.blogspot.com

Tuesday, December 4, 2012. Here are some two dimensional vectors. Find the difference between the vectors, both U-V. The dot products U·U, V·V, U·V. Length of the vectors and the cosine of the angle between them, which is given by the formula in the picture above. 4 3 and V. 4 3 and V. Cosine of angle between U. Angle to nearest thousandth of a degree =. Cosine of angle between V and V-U. Angle to nearest thousandth of a degree =. Answers in the comments. Wednesday, November 7, 2012. B) let cos gamma.

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1

The Trig Blog: December 2012

http://thetrig.blogspot.com/2012_12_01_archive.html

Tuesday, December 4, 2012. Here are some two dimensional vectors. Find the difference between the vectors, both U-V. The dot products U·U, V·V, U·V. Length of the vectors and the cosine of the angle between them, which is given by the formula in the picture above. 4 3 and V. 4 3 and V. Cosine of angle between U. Angle to nearest thousandth of a degree =. Cosine of angle between V and V-U. Angle to nearest thousandth of a degree =. Answers in the comments. Subscribe to: Posts (Atom).

2

The Trig Blog: August 2011

http://thetrig.blogspot.com/2011_08_01_archive.html

Monday, August 29, 2011. Two different ways to get the area of a triangle. If we have three lengths, let's call them u, v. We have ways to find out if they could be the three sides of a triangle and if so, we can classify the triangle as isosceles, equilateral or scalene, as well as telling if the triangle is obtuse, right or acute. With Heron's Formula (sometimes known as Hero's Formula), we can find the area. Be the perimeter, u v w. We will call the semi-perimeter s. 189;( u v w. We will deal with the...

3

The Trig Blog: October 2011

http://thetrig.blogspot.com/2011_10_01_archive.html

Monday, October 31, 2011. We have dealt with three ways to change a trig function. This changes the height of the graph. Instead of oscillating between -1 and 1, the high and low points will be a. It could be that a. Is negative, so we need the absolute value signs.). 2) Frequency (or period). This changes the distance between the high points. For sine and cosine, the period is 2 pi. This changes to 2 pi. 1, it takes a shorter distance to repeat. If p. 3) Adding a constant. The fluctuation is between c.

4

The Trig Blog: Examples for Homework 9

http://thetrig.blogspot.com/2012/10/examples-for-homework-9.html

Monday, October 29, 2012. Examples for Homework 9. Sqrt( 1 cos alpha. Sqrt( 1 cos alpha. The angle 315° is the same as (360-45)° or -45°, which means. Sin315° = -sqrt(2)/2. Cos315° = sqrt(2)/2. Half of 315 is 157.5°, which is in the second quadrant. Sine will be positive and cosine negative. Cos157.5° = -sqrt( 1 sqrt(2)/2)/2. With a little algebraic manipulation, this becomes. Sqrt( 2 sqrt(2) /4) and to have no radicals in the denominator the final answer is. Cos157.5° = -sqrt(2 sqrt(2) /2.

5

The Trig Blog: November 2012

http://thetrig.blogspot.com/2012_11_01_archive.html

Wednesday, November 7, 2012. Practice problems similar to take home. A) Rewrite cos 4( alpha. In a simpler form with lower powers of the trig functions. B) let cos gamma. C) The sides of a triangle are A. Find the approximate value of alpha. In degrees, rounded to four places after the decimal. Find the approximate value of beta. In degrees, rounded to four places after the decimal. Find the approximate value of gamma. In degrees, rounded to four places after the decimal. Find the height if A.

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The Trig Blog

Tuesday, December 4, 2012. Here are some two dimensional vectors. Find the difference between the vectors, both U-V. The dot products U·U, V·V, U·V. Length of the vectors and the cosine of the angle between them, which is given by the formula in the picture above. 4 3 and V. 4 3 and V. Cosine of angle between U. Angle to nearest thousandth of a degree =. Cosine of angle between V and V-U. Angle to nearest thousandth of a degree =. Answers in the comments. Wednesday, November 7, 2012. B) let cos gamma.

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