The ratio of secondary to primary turns is 4:5. if power input is p, what will be the ratio of power output (neglect all losses) to power input ?
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Hello Dear.
Here is the answer---
→→→→→→→→→
Given ⇒
N(p)/N(s)= 4 : 5
∵ N(p)/N(s) = Ep/Es
∴ E(p)/E(s) = 4/5
⇒ E(s) = 5/4 × E(p)
Power Input = p
⇒ E(p) × I(p) = p
Power Output = E(s) × I(s)
If all the loses are neglected, then
Power Input = Power Output
⇒ E(p) × I(p) = E(s) × I(s)
⇒![\frac{Ep}{Es} = \frac{Is}{Ip} \frac{Ep}{Es} = \frac{Is}{Ip}](https://tex.z-dn.net/?f=+%5Cfrac%7BEp%7D%7BEs%7D+%3D++%5Cfrac%7BIs%7D%7BIp%7D+)
⇒ I(s)/I(p) = 4/5
⇒ I(s) = 4/5 × I(p)
Thus, power Output = E(s) × I(s)
= (5/4) × E(p) × (4/5) × I(p)
= E(p) × I(p)
= p
∴ Ratio of the Power Output to the Power Input = p/p
= 1 : 1
→→→→→→→→→→→
Hope it helps.
Have a Nice Day.
Here is the answer---
→→→→→→→→→
Given ⇒
N(p)/N(s)= 4 : 5
∵ N(p)/N(s) = Ep/Es
∴ E(p)/E(s) = 4/5
⇒ E(s) = 5/4 × E(p)
Power Input = p
⇒ E(p) × I(p) = p
Power Output = E(s) × I(s)
If all the loses are neglected, then
Power Input = Power Output
⇒ E(p) × I(p) = E(s) × I(s)
⇒
⇒ I(s)/I(p) = 4/5
⇒ I(s) = 4/5 × I(p)
Thus, power Output = E(s) × I(s)
= (5/4) × E(p) × (4/5) × I(p)
= E(p) × I(p)
= p
∴ Ratio of the Power Output to the Power Input = p/p
= 1 : 1
→→→→→→→→→→→
Hope it helps.
Have a Nice Day.
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