Q-5. The velocity of a particle moving along a line is given by v(t) = 4t³ – 3t² at time t,lf the particle is initially at a 3 on the line, find its position when t 2.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section: Chapter Questions
Problem 18T
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Q-5. The velocity of a particle moving along a line is given by v(t) = 4t3 – 3t? at time t,lf the particle is initially at a = 3 on the line, find its position when t = 2.
Q-6 A R.O. 200 investment in a savings account grows according to A(t)
200e0.0598t for t>0.How fast is the account growing (in R.O/year) at t = 10?
Q-8 If y = 2 e2 + 3ln[x + (e² +1)²]| then show that the value of the first order differential equation at a :
O is 23(1 + 6 ln 2)
Transcribed Image Text:Q-5. The velocity of a particle moving along a line is given by v(t) = 4t3 – 3t? at time t,lf the particle is initially at a = 3 on the line, find its position when t = 2. Q-6 A R.O. 200 investment in a savings account grows according to A(t) 200e0.0598t for t>0.How fast is the account growing (in R.O/year) at t = 10? Q-8 If y = 2 e2 + 3ln[x + (e² +1)²]| then show that the value of the first order differential equation at a : O is 23(1 + 6 ln 2)
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