given-vttvvprimetfractv-and-v02vleft0right2-use-eulers-method-with-t04-delta-t-0

Question

Given v′(t)=$$tvv^{\prime}(t$$)=\frac{t}{v}, and v(0)=2v\left(0\right)=2, use Euler's method with Δt=0.4 \Delta t = 0.4  to approximate v(1.2)v\left(1.2\right).

Accepted Answer

v(1.2)≈2.2338v\left(1.2\right)\approx2.2338

Answer

v(1.2)≈2.4487v\left(1.2\right)\approx2.4487

Answer

v(1.2)≈2.3338v\left(1.2\right)\approx2.3338

Answer

v(1.2)≈2.5487v\left(1.2\right)\approx2.5487

Given v′(t)=tvv^{\(\prime\)}(t)=\(\frac{t}{v}\), and v(0)=2v\(\left\)(0\(\right\))=2, use Euler's method with Δt=0.4 \(\Delta\) t = 0.4 to approximate v(1.2)v\(\left\)(1.2\(\right\)).

Given $v^{'} (t) = \frac{t}{v}$ , and $v of 0 equals 2$ , use Euler's method with $triangle t equals 0.4$ to approximate $v of 1.2$ .