1) A course repeater claims that his brother who did some Calculus at college years ago, but currently on some cough medication, believes that the first derivative of (2x2 – 1)(x² + 3), (x) 4x 2x 2х [(2x² – 1)(x² + 3)1 -is f'(x) = %3D %3D x2 +1 [2x² –1'x2 +3 x2 + x2 +1 - nd (x² + 8)7 (2– 3x2)5 Ising the product, qoutient and chain rules you learnt in Unit 7 of this Course, could you (x² +8)7 Lx2 +8'2- 3x²] [(2 – 3x²)5] 14x 30x nat the first derivative of g(x) = %3D onfirm whether his brother is right, wrong or a little tipsy.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 67E
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I would like some assistance with question 1 please.
ined in Unit 1 and 2, verify whether the limit to infinity of n(n+ 1)(n+ 2)-(n+ 3)-1
is equal to one.
A
and that h(T) = T2 - 2T-7,find h(T).
(4) Given matrix A =
3
Problem Set D
1) A course repeater claims that his brother who did some Calculus at college years ago, but
currently on some cough medication, believes that the first derivative of
(2x2 – 1)(x² + 3)
(x) =
[(2x² – 1)(x² +3)]
x2 +1
4x
2x
2x
-is f'(x) =
x2 +1
[2x² -1'x2 +3 x2 +11
and
30x
(x² + 8)7
(x² + 8)7
(2- 3x2)5
Using the product, qoutient and chain rules you learnt in Unit 7 of this Course, could you
14x
hat the first derivative of g(x) =
is g'(x) = 2+8 2-3x²] [(2 – 3x²)5]
%3D
confirm whether his brother is right, wrong or a little tipsy.
Transcribed Image Text:ined in Unit 1 and 2, verify whether the limit to infinity of n(n+ 1)(n+ 2)-(n+ 3)-1 is equal to one. A and that h(T) = T2 - 2T-7,find h(T). (4) Given matrix A = 3 Problem Set D 1) A course repeater claims that his brother who did some Calculus at college years ago, but currently on some cough medication, believes that the first derivative of (2x2 – 1)(x² + 3) (x) = [(2x² – 1)(x² +3)] x2 +1 4x 2x 2x -is f'(x) = x2 +1 [2x² -1'x2 +3 x2 +11 and 30x (x² + 8)7 (x² + 8)7 (2- 3x2)5 Using the product, qoutient and chain rules you learnt in Unit 7 of this Course, could you 14x hat the first derivative of g(x) = is g'(x) = 2+8 2-3x²] [(2 – 3x²)5] %3D confirm whether his brother is right, wrong or a little tipsy.
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