1.2 Consider the linear graph g sketched below where n is natural numbers.: • (1:7) •(2;7,) • (3:7;) • (n; T,) 1.2.1 What is the domain and range of g? 1.2.2 Why is it reasonable to regard g as g(n) =T, ?

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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1.2 Consider the linear graph g sketched below where n is natural numbers.:
T
•(1;7)
•(2;T)
• (3:7;)
• (n; T.)
1.2.1
What is the domain and range of g?
1.2.2 Why is it reasonable to regard g as g(n)=T, ?
Transcribed Image Text:1.2 Consider the linear graph g sketched below where n is natural numbers.: T •(1;7) •(2;T) • (3:7;) • (n; T.) 1.2.1 What is the domain and range of g? 1.2.2 Why is it reasonable to regard g as g(n)=T, ?
1.2.3 Determine the gradient between
(a)
(1;T,) and (2;T,)
(b)
(2;T,) and (3;T,)
1.2.4 What is the relationship between (a) and (b) in 1.2.3?
1.2.5 Write down an equation for the gradient of g between (1;T,) and (n;T,)
1.2.6 Make T, the subject of the formula in the equation you obtained in question
1.2.5 above.
1.2.7
If m the gradient in 1. 2.4 represent the difference d between any two
consecutive terms and a represents T, rewrite the equation in terms of a and d
Transcribed Image Text:1.2.3 Determine the gradient between (a) (1;T,) and (2;T,) (b) (2;T,) and (3;T,) 1.2.4 What is the relationship between (a) and (b) in 1.2.3? 1.2.5 Write down an equation for the gradient of g between (1;T,) and (n;T,) 1.2.6 Make T, the subject of the formula in the equation you obtained in question 1.2.5 above. 1.2.7 If m the gradient in 1. 2.4 represent the difference d between any two consecutive terms and a represents T, rewrite the equation in terms of a and d
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