1- Find the equation of the tangent to the 2(x2 + y2)2 25(x2 - y?) at (3,1) 2- Find dy/dx for y = In(tan(2x²)) 3- Find dy/dx for y log2(1- sin3 (3x2) 4- Find dy/dx for y = 3(sin"(e-3**) dy = 3[(sin-(e-3*" )I dx "In3 2(sin-"(e-3x")- V1-e-6x2

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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28 a
o pdf.(1) 4 l →
1- Find the equation of the tangent to the 2(x2 + y2)2 25(x2 -
y?)
2- Find dy/dx for y = In(tan(2x?))
3- Find dy/dx for y = log2(1 - sin3 (3x2)
at (3,1)
4- Find dy/dx for y =
3l(sin-(e-3*)2
1(-6x)
3(sin-(e-3*)* In3 2(sin-1(e-3x*)-
dy
%D
dx
V1- e-6x2
Transcribed Image Text:28 a o pdf.(1) 4 l → 1- Find the equation of the tangent to the 2(x2 + y2)2 25(x2 - y?) 2- Find dy/dx for y = In(tan(2x?)) 3- Find dy/dx for y = log2(1 - sin3 (3x2) at (3,1) 4- Find dy/dx for y = 3l(sin-(e-3*)2 1(-6x) 3(sin-(e-3*)* In3 2(sin-1(e-3x*)- dy %D dx V1- e-6x2
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