Question: Let a be a real parameter. Consider the differential equation dy 2r y(-1) = a dr (i) Find the particular solution of this differential
Let a be a real parameter. Consider the differential equation dy 2r y(-1) = a dr (i) Find the particular solution of this differential equation in explicit form. (ii) Determine the value(s) of the real parameter a for which the range of this partic- ular solution is [0, 00). (2 MARKS) (b) Consider the differential equation (8 MARKS) dy dr where k is a real number. Show that any solution of this differential equation trans- forms arithmetic progressions into geometric progressions, that is, if ,2,...,n is an arithmetic progression, then y(i),y(2).....y() is a geometric progression. (8 MARKS) - ky
Step by Step Solution
3.48 Rating (161 Votes )
There are 3 Steps involved in it
solution Lets work through each part of this problem step by step i Find the particular solution of the differential ... View full answer
Get step-by-step solutions from verified subject matter experts
