SOLUTION: i have this problem tat goes---- Given that u(t) = 2t² - 1, Find the expression for u(3t) – 2u(t)

Algebra.Com
Question 363802: i have this problem tat goes----
Given that u(t) = 2t² - 1,
Find the expression for u(3t) – 2u(t)

Answer by vasumathi(46)   (Show Source): You can put this solution on YOUR website!
Given that u(t) = 2t² - 1,
Find the expression for u(3t) – 2u(t)
Solution:u(t) = 2t^2-1
u(3t) =2(3t)^2-1
u(3t)=2*9t^2-1
u(3t) = 18t^2-1
2u(t)= 2(2t^2-1)= 4t^2-2
u(3t)-2u(t)= 18t^2-1-( 4t^2- 2)=18t^2-1-4t^2+2=14t^2+1
This is the final answer

RELATED QUESTIONS

Given that u(t)=2t²-1, find the expression for... (answered by oscargut)
how do you solve: r + s + 2t - u = -3 2r + 3s + 3t + u = 2 4r + 2s - t + u = 5 s +... (answered by Edwin McCravy)
Hello! Solve the following equations algebraically: t^(1/2)-2t^(1/4)-3=0 I have... (answered by stanbon)
t + 3u + v = 0 2t - 4u - v = 3 3t + u + 2v = 1 u + v =... (answered by Fombitz)
Solve for U,... (answered by asuar010)
T=2u/e Solve for... (answered by Fombitz)
Add. Simplfy if possible (t+u)/(tu^2) + (2t+u)/t^2u) = (answered by ankor@dixie-net.com)
Please help me with this problem. Find 2u, -3v, u + v, and 3u-4v for the given vectors u (answered by MathLover1)