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MATH 1225 Test Assignment Report

   

Added on  2022-09-01

10 Pages1316 Words27 Views
MATH 1225 TEST 2
[DATE]

1
Problem 1
Now,

2
Problem 2
Requisite table
h(x) = 3x + eπ + f (g(x))
g(x + 4)
h′(x) = d
dx (3x + eπ + f (g(x))
g(x + 4) )
h′(x) = g(x + 4) d
dx (3x + eπ + f (g(x)) + (3x + eπ + f (g(x)) d
dx (g(x + 4)
g (x + 4)2
h′(x) = g(x + 4) (ln(3). 3x + 0 + d
dx f (g(x)) + (3x + eπ + f (g(x)) (g(x + 4)1
g (x + 4)2
h′(x)
= g(x + 4) (ln(3). 3x + f(x)f ′(g(x))g′(x) − f(g(x)f′(x) + (3x + eπ + f (g(x)) (g(x + 4))
g (x + 4)2
Put x=-1
h′(x)
= g(−1 + 4) (ln(3). 3−1 + f(−1)f ′(g(−1))g′(−1) − f(g(−1))f′(−1) + (3−1 + eπ + f (g(−1)) (g(−1 + 4)
g (−1 + 4)2
h′(x) = (−1) (ln(3). 3−1 + 0 ∗ f ′(3) ∗ 3 − (−2)(−1) + (3−1 + eπ + (−2) (−1)
(−1)2

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