A line OP through origin O is inclined at `60^0` and `45^0` to OX and OY respectivey, where O is the origin. Find the angle at which it is inclined to OZ.

(i) A line OP through origin O is inclined at 60^(@) and 30^(@) to OY and OZ respectively . Find the angle at which it is inclined to OX (ii) What are the direction cosines of a line which of a line which is equally inclined to the axes ?

A line O P through origin O is inclined at 30^0a n d45^0toO Xa n dO Y , respectivley. Then find the angle at which it is inclined to O Zdot

A line O P through origin O is inclined at 30^0a n d45^0toO Xa n dO Y , respectivley. Then find the angle at which it is inclined to O Zdot

A vector vec O P is inclined to O X at 45^0 and O Y at 60^0 . Find the angle at which vec O P is inclined to O Zdot

A vector vec O P is inclined to O X at 50^0 and O Y at 60^0 . Find the angle at which vec O P is inclined to O Zdot

A straight line through origin O meets the lines 3y=10-4x and 8x+6y+5=0 at point A and B respectively. Then , O divides the Segment AB in the ratio.

If OP=8 and OP makes angles 45^(@) and 60^(@) with OX-axis and OY-axis respectively, then OP is equal to

If P is a point in space such that OP=12 and vec(OP) is inclied at angle of 45^(@) and 60^(@) with OX and OY respectively, then the position vector of P is

Find the slope of the line whose inclination is : 180^0

Find the inclination of the line whose slope is : 0