sine formula sine rule

Theorem: - Prove that in any triangle, the sides of a triangle are proportional to the sines of the opposite angle..

A special type of sine bar is sine centre which is used for conical objects having male and female parts.it cannot measure the angle more than 45 degree. Sine table is used to measure angles of large workpieces. As the angle has increased, sine..

An extract from the Natural Sine tables is given below: Find from the tables the value of (i) sin 56 o (ii) sin 56 o 24 ' (iii) sin 56 o 28 ' . (i) sin 56 o Find 56 o on 'Natural Sines' tables in 'A' group. As there are no minutes, the value is read horizontally under the 0 ' co..

Identify the sine function from the graphs. => Graph 5 or Graph 3 or Graph 4 or Graph 1 or Graph 2..

Find exact value of the sine of the angle - 30° by using a right triangle. => - 3 2 or 1 2 or 3 2 or - 1 2..

A sine graph with amplitude 1 and period 30° is translated 3 units up. Identify the equation of the graph after transformation. => y = sin 8 θ + 4 or y = sin 12 θ + 3 or y = sin 3 θ + 12 or y = sin 12 θ - 3..

Identify the equation for a sine function of peroid 180° , after a phase shift 20° to the left. => y = sin [2( θ + 20°)] or y = sin [2( θ - 20°)] or y = sin [0.5( θ + 20°)] or y = sin [0.5( θ - 20°)]..

Identify the equation for a sine function of peroid 45° , after a phase shift 35° to the left. => y = sin [4( θ - 35°)] or y = sin [8( θ - 35°)] or y = sin [8( θ + 35°)] or y = sin [4( θ + 35°)]..

Identify the equation for a sine function of peroid 45° , after a phase shift 35° to the left. => y = sin [4( θ + 35°)] or y = sin [4( θ - 35°)] or y = sin [8( θ + 35°)] or y = sin [8( θ - 35°)]..

When addition or subtraction is to be carried out in the numbers having different precisions, the final result should be reported up-to the same number of decimal places as are present in the term having the least number of decimal places. Addition of numbers In the addition of 42.2 + 4.22 + 0..