You need to use the following formula to evaluate the inclination angle theta, such that:
`tan theta = m`
Replacing-`7/9` for m, yields:
`tan theta = -7/9 => theta = tan^(-1)(-7/9) => theta = -tan^(-1) (7/9)`
`theta = -37^o 50' 49''`
The answer in radians can be calculated such that:
`theta = (-37^o 50' 49''*pi)/(180^o)`
`theta =- 0.660` radians
Hence, evaluating the angle theta in degrees and radians yields `theta = - -37^o 50' 49''` or` theta` = - 0.660 radians.
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