The diagram shows part of the curve with parametric equations x = 2 In(t + 2), y
Question:
The diagram shows part of the curve with parametric equations
x = 2 In(t + 2), y = t3 + 2t + 3.
i. Find the gradient of the curve at the origin.
ii. At the point P on the curve, the value of the parameter is p. It is given that the gradient of the curve at P is 1/2.
a. Show that P = 1/3p2 + 2 -2.
b. By first using an iterative formula based on the equation in part a, determine the coordinates of the point P. Give the result of each iteration to 5 decimal places and each coordinate of P correct to 2 decimal places.
Fantastic news! We've Found the answer you've been seeking!
Step by Step Answer:
ANSWER i To find the gradient of the curve at the origin we need to differentiate both equations with respect to t and evaluate them at t 0 Differenti...View the full answer
Answered By
User l_917591
As a Business Management graduate from Moi University, I had the opportunity to work as a tutor for undergraduate students in the same field. This experience allowed me to apply the theoretical knowledge I had gained in a practical setting, while also honing my teaching and communication skills.
As a tutor, I was responsible for conducting tutorial sessions, grading assignments and exams, and providing feedback and support to my students. I also assisted with the preparation of course materials and collaborated with other tutors and professors to ensure consistency in teaching and assessment.
0 Reviews
10+ Question Solved
Related Book For 
Cambridge International AS & A Level Mathematics Pure Mathematics 2 & 3 Coursebook
ISBN: 9781108407199
1st Edition
Authors: Sue Pemberton, Julianne Hughes, Julian Gilbey
Question Posted:
