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The supplement of 35^(@) is...

The supplement of `35^(@)` is

A

`55^(@)`

B

`65^(@)`

C

`145^(@)`

D

`165^(@)`

Text Solution

AI Generated Solution

The correct Answer is:
To find the supplement of \(35^\circ\), we can follow these steps: ### Step-by-Step Solution: 1. **Understand the Definition of Supplementary Angles**: Supplementary angles are two angles whose sum is \(180^\circ\). 2. **Let the Supplement Angle be \(x\)**: We will denote the supplement of \(35^\circ\) as \(x\). 3. **Set Up the Equation**: According to the definition, we can write the equation: \[ 35^\circ + x = 180^\circ \] 4. **Isolate \(x\)**: To find \(x\), we will subtract \(35^\circ\) from both sides of the equation: \[ x = 180^\circ - 35^\circ \] 5. **Perform the Calculation**: Now, we will calculate \(180^\circ - 35^\circ\): \[ x = 145^\circ \] 6. **Conclusion**: Therefore, the supplement of \(35^\circ\) is \(145^\circ\).
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Knowledge Check

  • The supplement of 45^(@) is

    A
    `45^(@)`
    B
    `75^(@)`
    C
    `135^(@)`
    D
    `155^(@)`
  • The complement of the supplement of 138^(@) is

    A
    `42^(@)`
    B
    `48^(@)`
    C
    `38^(@)`
    D
    `90^(@)`
  • The supplement of 123^(@)45' is :

    A
    `56^(@)55'`
    B
    `56^(@)15'`
    C
    `55^(@)56'`
    D
    none of these
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