* BIO Respiration detector A respiration detector monitors a person's breathing. One type consists of a flexible hose filled with conductive salt water (resistivity of 5.0 Ω · m *). Electrodes at the ends of the tube measure the resistance of the fluid in the tube. The tube is wrapped around a person's chest. When the person inhales and exhales, the tube stretches and contracts and its resistance changes. Determine the factor by which the resistance of the fluid changes when the hose is stretched so that its length increases by a factor of 1.1. The water volume remains constant.
* BIO Respiration detector A respiration detector monitors a person's breathing. One type consists of a flexible hose filled with conductive salt water (resistivity of 5.0 Ω · m *). Electrodes at the ends of the tube measure the resistance of the fluid in the tube. The tube is wrapped around a person's chest. When the person inhales and exhales, the tube stretches and contracts and its resistance changes. Determine the factor by which the resistance of the fluid changes when the hose is stretched so that its length increases by a factor of 1.1. The water volume remains constant.
* BIO Respiration detector A respiration detector monitors a person's breathing. One type consists of a flexible hose filled with conductive salt water (resistivity of
5.0
Ω
·
m
*). Electrodes at the ends of the tube measure the resistance of the fluid in the tube. The tube is wrapped around a person's chest. When the person inhales and exhales, the tube stretches and contracts and its resistance changes. Determine the factor by which the resistance of the fluid changes when the hose is stretched so that its length increases by a factor of 1.1. The water volume remains constant.
Small ice cubes, each of mass 5.60 g, slide down a frictionless track in a steady stream, as shown in the figure below. Starting from rest, each cube moves down through a net vertical distance of h = 1.50 m and leaves the bottom end of the track at an angle of 40.0° above the horizontal.
At the highest point of its subsequent trajectory, the cube strikes a vertical wall and rebounds with half the speed it had upon impact. If 10 cubes strike the wall per second, what average force is exerted upon the wall?
N ---direction--- ▾
---direction---
to the top
to the bottom
to the left
to the right
1.50 m
40.0°
The magnitude of the net force exerted in the x direction on a 3.00-kg particle varies in time as shown in the figure below.
F(N)
4
3
A
2
t(s)
1
2 3
45
(a) Find the impulse of the force over the 5.00-s time interval.
==
N⚫s
(b) Find the final velocity the particle attains if it is originally at rest.
m/s
(c) Find its final velocity if its original velocity is -3.50 î m/s.
V₁
m/s
(d) Find the average force exerted on the particle for the time interval between 0 and 5.00 s.
=
avg
N
••63 SSM www In the circuit of
Fig. 27-65, 8 = 1.2 kV, C = 6.5 µF,
R₁
S
R₂
R3
800
C
H
R₁ = R₂ = R3 = 0.73 MQ. With C
completely uncharged, switch S is
suddenly closed (at t = 0). At t = 0,
what are (a) current i̟ in resistor 1,
(b) current 2 in resistor 2, and
(c) current i3 in resistor 3? At t = ∞o
(that is, after many time constants), what are (d) i₁, (e) i₂, and (f) iz?
What is the potential difference V2 across resistor 2 at (g) t = 0 and
(h) t = ∞o? (i) Sketch V2 versus t between these two extreme times.
Figure 27-65 Problem 63.
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How To Solve Any Resistors In Series and Parallel Combination Circuit Problems in Physics; Author: The Organic Chemistry Tutor;https://www.youtube.com/watch?v=eFlJy0cPbsY;License: Standard YouTube License, CC-BY