Asked by mikee
                1. Two straight roads intersect  to  form  an  angle  of  75".  Find the shortest distance  from one road to  a  gas station 
on the other road 10o0 m from the junction.
2. Two buildings with flat roofs are 60 m apart. From the roof of the shorter building, 40 m in height, the angle of
elevation to the edge of the roof of the taller building is 40". How high is the taller building?
3.A ladder, with its foot in the street, makes an angle of 30" with the street when its top rests on a building on
one side of the street and makes an angle of 40" with the street when its top rests on a building on the other side
of the street. I f the ladder is 50 ft long, how wide is the street'?
thanks for the answer..it will help a lot!!!!!!
            
        on the other road 10o0 m from the junction.
2. Two buildings with flat roofs are 60 m apart. From the roof of the shorter building, 40 m in height, the angle of
elevation to the edge of the roof of the taller building is 40". How high is the taller building?
3.A ladder, with its foot in the street, makes an angle of 30" with the street when its top rests on a building on
one side of the street and makes an angle of 40" with the street when its top rests on a building on the other side
of the street. I f the ladder is 50 ft long, how wide is the street'?
thanks for the answer..it will help a lot!!!!!!
Answers
                    Answered by
            Reiny
            
    How about trying these yourself, I gave you a previous solution.
They look like straight-forward right-angled triangle trig problems.
    
They look like straight-forward right-angled triangle trig problems.
                    Answered by
            Steve
            
    1)
Draw a diagram. The shortest distance is the perpendicular from the road to the gas station
d = 100 sin75° = 96.59 m
2)
The height of the taller building above the shorter is
h = 60 tan40° = 50.34 m
3)
The distance to the shorter building is
50 cos30° = 43.3 m
The distance to the taller building is 50 cos40° = 38.3 m
Note that there is still osme figuring to do on #2 and #3.
    
Draw a diagram. The shortest distance is the perpendicular from the road to the gas station
d = 100 sin75° = 96.59 m
2)
The height of the taller building above the shorter is
h = 60 tan40° = 50.34 m
3)
The distance to the shorter building is
50 cos30° = 43.3 m
The distance to the taller building is 50 cos40° = 38.3 m
Note that there is still osme figuring to do on #2 and #3.
                    Answered by
            bob
            
    113
    
                                                    There are no AI answers yet. The ability to request AI answers is coming soon!
                                            
                Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.