"if in a `deltaabc, sin a =sin^(2) b and 2 cos ^(2)a=3 cos ^(2)b,` then the `deltaabc` is "

Published 4 years ago • 13 plays • Length 4:50

Download video MP4
Download video MP3

Similar videos

$if in a triangle \( a b c, \sin a=\sin ^{2} b \) and \( 2 \cos ^{2} a=3 \cos ^{2} b \) then the ...$ 7:55

if in a triangle \( a b c, \sin a=\sin ^{2} b \) and \( 2 \cos ^{2} a=3 \cos ^{2} b \) then the ...
4:55

if sin a=sin ^2 b and 2 cos ^2 a=3 cos ^2 b then the triangle a b c is (1) right angled (2) obtus...
4:57

if in a `deltaabc acos^2 (c/2) c cos^2 (a/2) = (3b)/2` , then the sides a, b and c
4:35

if in a triangle abc, a cos ^(2)c/2 c cos ^(2)a/2=(3b)/(2), then the sides a, b and c- | 12 | m...
$in a `delta a b c ,\ if\ a=2,\ b=3\ a n d\ sin a=2/3` then find `/_b`$ 1:25

in a `delta a b c ,\ if\ a=2,\ b=3\ a n d\ sin a=2/3` then find `/_b`
12:52

area of a triangle - 1/2 absin(c) - gcse higher maths
8:27

in an acute angled triangle abc if sin (a b - c) = 1/2 and cos (b c-a) = 1/√2. find a b c
6:07

the pythagorean theorem - right triangle geometry by @mathteachergon
0:16

one day before 😂 maths exam || hard working 😭 || #shorts #youtubeshorts #motivation
3:53

in `deltaabc` if `sin^2(a/2), sin^2(b/2), sin^2(c/2)` are in h.p then `a,b,c` will be in
3:39

if in `deltaabc,2b^(2)=a^(2) c^(2)`, then `(sin3b)/(sinb)` is equal to
3:45

in a `delta a b c ,` prove that: `((b^2-c^2)/(a^2))sin2a ((c^2-a^2)/(b^2))sin2b ((a^2-b^2)/(c^
1:30

if in `deltaabc`, a=2b and a=3b, then a is equal to
3:07

in a `delta abc` if `b c=2a` and `/_a=60^@` then `delta abc` is
0:24

relation b/w trigonometrical functions | sin cos tan cot sec | #short | #shorts | #trigonometry
1:35

in `triangleabc` , if a=2,b=3 and `sina=2/3`, then `angleb=`
3:05

in a `delta abc, a =2b and |a-b| =(pi)/(3).` determine the `anglec.`
$in a ` delta a b c ,\ ifsin^2a sin^2b=sin^2c ,` show that the triangle is right angled.$ 1:41

in a ` delta a b c ,\ ifsin^2a sin^2b=sin^2c ,` show that the triangle is right angled.
3:01

if in a triangle `a b c ,cosa 2cosb cosc=2` prove that the sides of the triangle are in `ap`
2:35

if in a triangle `abc`, `a^2 b^2 c^2=ca ab sqrt3` then the triangle is
1:21

in a `delta abc, 2ac sin ((a-b c)/2)` is equal to
0:37

golden ratio || quadratic equation || super 30 movie

Clip.africa.com - Privacy-policy