Electrical Engineering - Alternating Current and Voltage - Discussion

Discussion Forum : Alternating Current and Voltage - General Questions (Q.No. 10)
10.
A sinusoidal current has an rms value of 14 mA. The peak-to-peak value is
45.12 mA
16 mA
39.6 mA
22.6 mA
Answer: Option
Explanation:
No answer description is available. Let's discuss.
Discussion:
11 comments Page 1 of 2.

Muneeb said:   7 years ago
I(peak) = 1.414 * Vrms,
= 1.414 * 14,
= 19.796.
I(P-P). = 19.796 * 2 = 39.59.
(1)

Puja said:   9 years ago
Please tell me, How the Irms = Ip/sqrt 2?
(1)

Satya said:   9 years ago
@Rafiqul.

How its possible 14*0.707=9.898?

Solve it once again.

AKSHAY D. KAMATHE said:   1 decade ago
GIVEN:

Irms = 14 m, Irms (p-p) = 14*2 = 28 m.

We have:

I(p-p) = Irms (p-p)*squreroot of 2 or 1.41.
I(p-p) = 28 m*1.41.
I(p-p) = 39.6.

Vijay Malavalli said:   1 decade ago
14*2root2 = 39.59 mA.

Rafiqul Islam said:   1 decade ago
Given,

I rms =14 mA.

We know Irms = Ip/0.707.
=> IP = Irms * 0.707.
=> Ip = 19.8 mA.

Now.
Ipeak to I peak = 2* Ip
= 2*19.8
= 39.597.

So Ip to Ip = 39.6 mA.
(1)

Nitishkumar said:   1 decade ago
Irms_ = ip/1.414(under root2) So, Ip in this ques is 14*1.414 = 19.796 now,

Peak to peak is 2*Ip.
(1)

Yasmin said:   1 decade ago
Ipeak = Irms*sqrt(2)
= Irms*1.414.

Since it is a sine wave, +14 and -14.
Hence Irms=28.

Ipeak= 28*1.414
= 39.59
=39.6mA.

Kamran Alam said:   1 decade ago
Given Irms = 14 mA.

We know that Irms = Ip/0.707.

So Ip = Irms* 0.707.

Ip = 14 ma* 0.707 = 19.79 ma.

But this is simply a value of Ip.

We also know that Peak to peak current = 2Ip.

So Peak to peak current = 2*19.79ma = 39.6 mA.
(1)

Roshith said:   1 decade ago
peak to peak=2*peak
so peak=14ma*sqrt2=19.79ma
ie peak to peak=2*19=39.6


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