Question:

How can I solve this right triangle problem?

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The base of a fountain of water has a radius of 2.388 meters. The angle of elevation is 55 degrees to the top of the fountain of water. Since it's a right triangle, the other angle is 90 degrees, and the top angle is 35 degrees. I know that all of the angles add up to 180 degrees. How do I find the height of the fountain? I know tangent= Opposite divided by Adjacent. It would be Opposite divided by 2.388. opposite is unknown. i just need pointers on how to set up the euqation.

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  1. OK

    I believe you need a trig table to do this one.  

    Tangent of of 35 degrees = .7002

    Tangent of 35 degree angle = 2.388 / adjacent side

    .7002 = 2.388 / adjecent side

    .7002 * adjecent side = 2.388

    adjacent side = 2.388/.7002

    adjacent side = 3.41

    So the height of the fountain is 3.41 meters.

    Hope that helps.


  2. tan(degrees) = opp./adj.

    tan(55) = x/2.388

    2.388tan55 = x

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