Question
A supply comprising of two or more supplies shall be
treated as the supply of that particular supply that attracts highest rate of tax.Solution
A supply comprising two or more supplies shall be treated as a "Mixed" supply, and it will be taxed at the rate applicable to the supply that attracts the highest rate of tax among those supplies.
If tan α = 1/2, tan β = 1/3, then find α + β.
If sec a + tan a = 5/2, find the value of sin a.
In triangle ABC, ∠A - ∠B = 16 ° , whereas ∠A - ∠C = 8 ° , find ∠B.
- If cos A = 1/2, then what will be the value of tan² A + 1?
- Find the maximum value of (8sin A + 6cos A).
In ∆ABC, AB = 5cm, BC = 6cm and AC = 10cm then find out the value of cos A?
If cos4 p - sin4 p =
(tan 5x - tan 3x - tan 2x) = ?
The value of (3tan10°-tan³10°)/(1-3tan²10°) is equal to