Answer:
4ti + 5tj + k
Step-by-step explanation:
Initial condition V(0) = k
at t = 0
general equation for v(t )
V(0) = 0i + 0j + c = k
when we compare V(0) and solve for c , c = k
back to general equation
V(t) = 4ti + 5tj + c = 4ti + 5tj + k
- plus/minus - is a -
- plus/minus + is a -
+ plus/minus a - is a +
+ plus/minus + is a +
- times/divided - is a +
- times/divided + is a -
+ times/divided - is a -
+ times/divided + is a +