Trigonometry was a bit challenging earlier. Especially, about the angle elevation and depression? (Jake)
Hope you're right Jay. But I am still thinking what should I do with my assignment.
But Jake, it was also helpful for us. I am fascinated that Pythagorean Theorem can determined the height of a tree or other object. It is fascinating, right? (Jay)
Oh! That one assignment that Mrs. Reyes gave us. To choose a specific object and find its height like for example a tree.
I'm thinking. We can try to do our assignment while we are going home. What do you think?
Told yah! Right its a partner task.
You're right! Let's go. We can work together since its partner task.
Okay, Okay bro. HAHAHA
Jake: We can try that one, right?Jay: Which one?Jake: That big pointed building.Jay: Oh that one.! We can measure the two big buildings.Jake: Oh God! Hope we make it.
Your distance is 650 ft to this building.
Using the tangent trigonometric function, tan(30°) times x/650. Therefore, the height of this building is 375.28ft.
X
650 ft.
I will rewrite the measurements.tan(30°) = x/650x = 375.28ft. Thanks God we made it!
And it has 30° angle from this point.
30°
Let's measure the second biggest building having an angle of 27°.
That's great bro. Now we can absolutely share it tomorrow during our class. HAHAHA
27°
585 ft.
Using the same trigonometric function. Tan(27°) times x/585 is....approximately about 298.07 ft tall.
Your distance from there to here is 585ft.
X
THE END...
Jake: Bruh! We absolutely measured the height of those two buildings.Jay: Told yah. HAHAHAJake: Thank you for the good teamwork.Jay: Likewise! We are ready for tomorrow. Yeees. HAHAHAJake: I guess so. HAHAHAH