Vector Algebra
Write the direction ratio's of the vector a=i + j - 2k and hence calculate its direction cosines i know the answer ,just want to know how to do it
Do you know what is direction ratios and direction cosines ?
li'l bit
Okay direction of vector is just the direction of the unit vector along A and it is given by $$ dir A = \frac {\vec{A}}{ | \vec{A}|} $$
$$ \text{ Note: } \vec{A} \text{ cannot be null vector } $$
The direction of a space vector in engineering practice often given by it's direction cosines.
So if $$ \vec{A} = ba \vec{i} + b \vec{j} + c \vec{k} $$ be a space vector represented as an origin vector , and let $$\alpha$$, $$\beta $$ and $$\gama$$ be the angles that it makes with i,j,k. then $$ dir A = \cos \alpha \vec{i} + \cos \beta \vec{j} + \cos \gamma \vec{k}$$ The three coefficients are called the direction cosines of $$\vec{A}$$
can you solve it now ?
okayy
not okay .. tell me D :)
so What is direction ratios ?
??
I suggest you take a look at this http://www3.ul.ie/~mlc/support/Loughborough%20website/chap9/9_3.pdf
ok so here a=1 ,b=1 and c=-2
@Tomas.A: Typo .. OS should introduce typo
@Diyadiya: Yes :D you are brilliant :D
Hey lallalllalla :D
Fooooooool:D:D:D
ok 1 min :D brb
So
so?
is the ratio 1:1:-2 ?
?
Thanks FoolFM :)
Yes it is .. sorry I went to dinner :(
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