8. ye = In(xy) 9. (y- 5)? = 8(x – 3) _10. 2x – xy +y = 0

Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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answer 8-10
In each equation in Column A, find . Match the equation with its corresponding found in
dx
Column B. Write the letter that corresponds to your answer. Use uppercase letters.
Column A
Column B
1.
xy = 2
A.
dy
dx
2.
3x²y – x = 5
dy
В.
dx
3.
Зу(у - 10) + 24х %3D 0
dy
C.
dx
y
4.
(x - y)? = x + y –1
dy
D.
dx
5.
2/xy = 3
Е.
dy
6xy+1
dx
3x2
x+y
dy
1
=
3x2
6.
= x
X-y
2y
F.
dx
G.
dy
2у-2x+1
7.
xe = In y
dx
2y+2x-1
8.
ye> = In(xy)
Н.
dy
dx
5-y
dy
4
9.
(y- 5)? = 8(x – 3)
I.
dx
5-y
_10. 2x – xy? + y³ = 0
dy
x cos y-sinx
dy
y cos x-siny
J.
dx
11. x2 – y? = 7
2(x-y)-1
2(x-y)+1
ye
К.
dx
12. x sin y – y sin x = 0
L.
dy
dx
1-xy(e)
13.
x cos y + y cos x = 0
2-y?
dy
2xy-3y?
M.
dx
_14. tan?y – 2 tan y +1 = x
N.
dy
dx
2x
15.
sec y + secx = tan y
y sinx-cos y
x sin y-cosx
O.
dy
dx
dy
2(tan y-1)seczy
dy
P.
dx
secx tan X
Q.
dx
secy (secy-tan y)
R.
dy
= -
y
x-ey (xy2+xy)
dx
II
Transcribed Image Text:In each equation in Column A, find . Match the equation with its corresponding found in dx Column B. Write the letter that corresponds to your answer. Use uppercase letters. Column A Column B 1. xy = 2 A. dy dx 2. 3x²y – x = 5 dy В. dx 3. Зу(у - 10) + 24х %3D 0 dy C. dx y 4. (x - y)? = x + y –1 dy D. dx 5. 2/xy = 3 Е. dy 6xy+1 dx 3x2 x+y dy 1 = 3x2 6. = x X-y 2y F. dx G. dy 2у-2x+1 7. xe = In y dx 2y+2x-1 8. ye> = In(xy) Н. dy dx 5-y dy 4 9. (y- 5)? = 8(x – 3) I. dx 5-y _10. 2x – xy? + y³ = 0 dy x cos y-sinx dy y cos x-siny J. dx 11. x2 – y? = 7 2(x-y)-1 2(x-y)+1 ye К. dx 12. x sin y – y sin x = 0 L. dy dx 1-xy(e) 13. x cos y + y cos x = 0 2-y? dy 2xy-3y? M. dx _14. tan?y – 2 tan y +1 = x N. dy dx 2x 15. sec y + secx = tan y y sinx-cos y x sin y-cosx O. dy dx dy 2(tan y-1)seczy dy P. dx secx tan X Q. dx secy (secy-tan y) R. dy = - y x-ey (xy2+xy) dx II
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