The voltage across a coil when di/dt = 20 mA/μs and L = 8 μH is
Answer: Option B
Explanation:
Given change of current di/dt = 20*10^-3amperes./10^-6 s Inductance = 8*10^-6henry. To find voltage = L*di/dt = 8*10^-6*20*10^-3/10^-6 = 160*10^-3 v. = 160 milli volts.
A 5 mH, a 4.3 mH, and a 0.6 mH inductor are connected in parallel. The total inductance is
Answer: Option D
If the inductor are connected in parallel connection , then the formula for Equivalent Inductance is same as that of the Resistance. i.e. (1/Leq)= (1/L1)+(1/L2)+(1/L3) So (1/Leq) = (1/5m)+(1/4.3m)+(1/0.6m) (1/Leq) = 2099.2248 Therefore Leq = 1/2099.2248 = 0.47 mH Which is less than 0.6 mH.
A 2 mH, a 3.3 mH, and a 0.2 mH inductor are connected in series. The total inductance is
Total inductance in series = L1+L2+L3 2.2+3.3+0.2= 5.5
A 240 μH inductor is equivalent to a
Answer: Option A
240 micro henry = 240*10^-6 = 0.000240H. Therefore, So we can write 0.000240H in milli Henry as 0.240mH. So option A is correct.
An inductance of 0.08 μH is larger than
0.08 uH = 0.08 x 10^-6 H = 0.00000008 H The question asked is 0.08 uH is LARGER than which of the given options. So, we have to find the option that contains a value LESS than 0.08 uH. Option A: 0.0000008 H > 0.00000008 H {Ruled out} Option C: 0.000008 H > 0.00000008 H {Ruled out} Option D: 0.00008 mH (or) 0.00000008 H == 0.00000008 H {Ruled out} But, Option B: 0.000000008 H < 0.00000008 H {Answer} Therefore, 0.08 uH is larger than Option B. Hence the answer.