[T] You are building a bridge that will span 10 ft. You intend to add decorative rope in the shape of y = 5 | sin ( ( x π ) / 5 ) | , where x is the distance in feet from one end of the bridge. Find out how much rope you need to buy, rounded to the nearest foot.
[T] You are building a bridge that will span 10 ft. You intend to add decorative rope in the shape of y = 5 | sin ( ( x π ) / 5 ) | , where x is the distance in feet from one end of the bridge. Find out how much rope you need to buy, rounded to the nearest foot.
[T] You are building a bridge that will span 10 ft. You intend to add decorative rope in the shape of
y
=
5
|
sin
(
(
x
π
)
/
5
)
|
, where x is the distance in feet from one end of the bridge. Find out how much rope you need to buy, rounded to the nearest foot.
Use the following information. Michael Kasha, of Florida State University, used physics and mathematics to design a classical guitar. He used the model for the frequency of the vibrations on a circular plate
v = 2.6t / d2 sqrt( E/P)
where v is the frequency (in vibrations per second), t is the plate thickness (in millimeters), d is the diameter of the plate, E is the elasticity of the plate material, and ? is the density of the plate material. For fixed values of d, E, and the graph of the equation is a line, as shown in the figure.
Estimate the frequency when the plate thickness is 4 millimeters.______ vibrations/sec
Find the length of the curve, L.
y? = 64 (x + 1) ,0 0
L = | 56.08
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Area Between The Curve Problem No 1 - Applications Of Definite Integration - Diploma Maths II; Author: Ekeeda;https://www.youtube.com/watch?v=q3ZU0GnGaxA;License: Standard YouTube License, CC-BY