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Standard Basis Vectors
The vector that is, i = (1, 0,0) is called a standard basis vector. In three dimensional (3D) space there are three standard basis vectors,
i→ = (1, 0, 0)
j→ = (0,1, 0)
k→ = (0, 0,1)
In two dimensional spaces (2D) there are two standard basis vectors,
i→ = (1, 0)
j→ = (0,1)
Notice that standard basis vectors are as well unit vectors.
if b+c=3a then the value of cotB/2.cotC/2 is equal to
SA= Ph+2B L=36 ft W=10 ft H=20 ft P=92 ft B=360 ft
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Two circles touch internally at a point P and from a point T on the common tangent at P, tangent segments TQ and TR are drawn to the two circles. Prove that TQ = TR. Given:
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what are fractions
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tan9x = (tan7x + tan2x)/(1 - tan7x*tan2x) here its given 1 - tan2x*tan7x= 0 implies tan9x = infinity since tan9x = (3tan3x - tan^3(3x))/(1 - 3tan^2 (3x)) = infinity implies
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