If direction cosines of a line are 1/b, 1/b, 1/b then find the value o

1.	If direction cosines of a line are 1/b, 1/b, 1/b then find the value of b.
Answer» n that direction of COSINES of LINE is 1/c, 1/c, 1/c We know the SUM of the squares of the direction cosines is one. i.e. (1/c)^2 + (1/c)^2 + (1/c)^2 3/c^2=1 c^2 = 3 c=± $\sqrt{3}$

If direction cosines of a line are 1/b, 1/b, 1/b then find the value of b.

Answer»

n that direction of COSINES of LINE is 1/c, 1/c, 1/c

We know the SUM of the squares of the direction cosines is one.

i.e. (1/c)^2 + (1/c)^2 + (1/c)^2

3/c^2=1

c^2 = 3

c=± $\sqrt{3}$

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If direction cosines of a line are 1/b, 1/b, 1/b then find the value of b.​

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If direction cosines of a line are 1/b, 1/b, 1/b then find the value of b.