Download presentation

Published byNathan Foster Modified over 4 years ago

1
**Alex Tam, Jon Coley, Patrick Phillips, and Rabee Kaheel**

How tall is it? By: Alex Tam, Jon Coley, Patrick Phillips, and Rabee Kaheel 2nd Period, Mrs. Culbreth February 24,06

2
**Long Leg= (√3)(short Leg)**

60 ° Triangle Tan(60)= x/16 16*tan(60)=x/16*16 27.7 ft=X = 32.7 ft=X Long Leg= (√3)(short Leg) X= (√3)(16) X=27.7 ft. (16√3) X= X=32.7 ft x 60° 16 Feet 5’4ft

3
**45° TRIANGLE Tan(45)=X/28 28*tan(45)=X/28*28 28=X 28+5.58= 33.5 feet=X**

Leg=leg 28=28 X 45° 28feet 5.58

4
**30° TRIANGLE Tan(30)=X/48 48*Tan(30)=X/48*48 27.7=X 27.7+5.83=**

33.5 ft=X Long leg=(√3)short leg (48)=(√3)X (48)/(√3)=(√3)X/(√3) 27.7=X (48√3/3) 33.5 ft.=X X 30° 48 Feet 5.83 Ft.

5
**50° Triangle Tan(50)=X/24 24*tan(50)=X/24*24 28.6=X 28.6+5.03=**

33.6 ft=X X 50° 24 Feet 5’4

6
**We concluded that the average stature of the light pole is 33.3feet.**

CONCLUSION We concluded that the average stature of the light pole is 33.3feet. We have also concluded that no matter what the angle of elevation and the distance from the object was, you would still have the same stature measure. Trig functions and triangle formulas were used to determine the heights of the objects.

Similar presentations

Presentation is loading. Please wait....

OK

Adding Up In Chunks.

Adding Up In Chunks.

© 2018 SlidePlayer.com Inc.

All rights reserved.

To make this website work, we log user data and share it with processors. To use this website, you must agree to our Privacy Policy, including cookie policy.

Ads by Google