Transpose the following to express k in terms of p and V: ) k (p + V) p = V + k+p+V Find the value of k when p = 9.2 and V = 0.042. %3D

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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P1V1^N=P2V2^n Transpose that equation above was a question on a exam I had. Similarly I found this (#61 in picture)
61. Transpose the following to express k in terms of p and V:
the constants K and c and calculate the probable resistance to m
The resistance R (newton) to motion of a body and its velocity V (m/s
is 3 cm, find t
ut from one corner ata
the two pieces so formed.
Show that these values are connected by the law R = K + cV², fim
(b) Find the angles between 0° and 360° that will satisfy the equation:
59. (a) Finad the angles between 0° and 360° that will satisfy the equation:
of3
2 sin? (0) - cos (0) = 1
3 cos (20) + 2 cos (0) =0
60
below:
V
10
15
20 25
10 25 | 50 | 85 130
R
velocity is 40 m/s.
k (p + V)
k+p+V
p = V +
Find the value of k when p = 9.2 and V = 0.042.
62. (a) Calculate the area of a trapezium inscribed in a semi-circ
the length of each non-parallel side of the trapezium is e
the semi-circle.
passing through the centre of, and perpendicular to,
the volume of the solid frustum of a cone thus generat.
Luin the simultaneous equat
Fthe
one.
een
Transcribed Image Text:61. Transpose the following to express k in terms of p and V: the constants K and c and calculate the probable resistance to m The resistance R (newton) to motion of a body and its velocity V (m/s is 3 cm, find t ut from one corner ata the two pieces so formed. Show that these values are connected by the law R = K + cV², fim (b) Find the angles between 0° and 360° that will satisfy the equation: 59. (a) Finad the angles between 0° and 360° that will satisfy the equation: of3 2 sin? (0) - cos (0) = 1 3 cos (20) + 2 cos (0) =0 60 below: V 10 15 20 25 10 25 | 50 | 85 130 R velocity is 40 m/s. k (p + V) k+p+V p = V + Find the value of k when p = 9.2 and V = 0.042. 62. (a) Calculate the area of a trapezium inscribed in a semi-circ the length of each non-parallel side of the trapezium is e the semi-circle. passing through the centre of, and perpendicular to, the volume of the solid frustum of a cone thus generat. Luin the simultaneous equat Fthe one. een
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