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Find the supplement of each of the follo...

Find the supplement of each of the following angles :
(i) `42^(@)` (ii) `90^(@)`
(iii) `124^(@)` (iv) `3/5` of a right angle

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The correct Answer is:
To find the supplement of each angle, we use the formula: **Supplement of an angle = 180° - angle** Now, let's solve each part step by step: ### (i) Finding the supplement of `42°`: 1. **Identify the angle**: The angle given is `42°`. 2. **Apply the formula**: \[ \text{Supplement} = 180° - 42° \] 3. **Calculate**: \[ \text{Supplement} = 180° - 42° = 138° \] ### (ii) Finding the supplement of `90°`: 1. **Identify the angle**: The angle given is `90°`. 2. **Apply the formula**: \[ \text{Supplement} = 180° - 90° \] 3. **Calculate**: \[ \text{Supplement} = 180° - 90° = 90° \] ### (iii) Finding the supplement of `124°`: 1. **Identify the angle**: The angle given is `124°`. 2. **Apply the formula**: \[ \text{Supplement} = 180° - 124° \] 3. **Calculate**: \[ \text{Supplement} = 180° - 124° = 56° \] ### (iv) Finding the supplement of `3/5` of a right angle: 1. **Identify the right angle**: A right angle is `90°`. 2. **Calculate `3/5` of `90°`**: \[ \text{Angle} = \frac{3}{5} \times 90° = 54° \] 3. **Apply the formula for the supplement**: \[ \text{Supplement} = 180° - 54° \] 4. **Calculate**: \[ \text{Supplement} = 180° - 54° = 126° \] ### Final Answers: - Supplement of `42°` is `138°` - Supplement of `90°` is `90°` - Supplement of `124°` is `56°` - Supplement of `3/5` of a right angle is `126°` ---
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