Explanation:
In an ideal transformer, there is no power loss. The efficiency of an ideal transformer is $\eta=1$ (i.e 100%) i.e. input power = output power.
Explanation:
Transformer is used to obtain desired ac voltage and current.
Explanation:
For a transformer, $\frac{\text{V}_\text{S}}{\text{V}_\text{p}}=\frac{\text{n}_\text{S}}{\text{n}_\text{p}}$
Where N denotes number of turns and V = voltage.
$\therefore{\text{V}_\text{S}}={\text{ac}\ 110}{\text{V}}$
Explanation:
In a transformer the primary and secondary currents are related by,
$\text{I}_\text{S}=\Big(\frac{\text{N}_\text{S}}{\text{N}_\text{P}}\Big)\text{I}_\text{P}$
And the Voltage are related by,
$\text{V}_\text{S}=\Big(\frac{\text{N}_\text{P}}{\text{N}_\text{S}}\Big)\text{V}_\text{P}$
where subscripts p and s refer to the primary and secondary of the transformer.
Here, $\text{V}_\text{P}=\text{V},\frac{\text{N}_\text{P}}{\text{N}_\text{S}}=4\ \therefore\text{I}_\text{P}=4\text{I}_\text{P}$
and, $\text{V}_\text{S}=\Big(\frac{1}{4}\Big)\text{V}=\frac{\text{V}}{4}$
Explanation:
The efficiency of the transformer is:
$\eta=\frac{\text{output power}(\text{p}_\text{out})}{\text{intput power}(\text{p}_\text{in})}\times100$
Here, Pout = 100W, Pin = (220V)(0.5A) = 110W
$\therefore\eta=\frac{100\text{W}}{110\text{W}}\times100=90\%$
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