help me how you deduce the answer. what is the exact formula for this?
@Abhisar
@iambatman to the rescue?
is it just normal 4kw? i mean is there a formula if the bulbs r connected in series?
Step 1: Find the power. Step 2: Find the energy.
Also, you can safely eliminate b and c because they're not even units of energy.
for each bulb it is 1kw....i m confused about the series thing
ohh..yes..:P
Oh ok, so do you know how the circuit looks like, you know the power formulas right?
Is it in general you don't know what a series circuit is?
yeah...lets suppose that...i hv forgot everything i know d basic formulas...
\[P \propto V^2\]Now, when you connect four bulbs in series, then the voltage would get divided by 4 for each, and so the new power for each bulb would be the \(P/16\). Four bulbs would consume power \(P/16 \times 4 = P/4\). Here, \(P = 100 ~W\), so the power consumed by each is \(25 ~W\). Multiply that by 10 and you get \(E = 250 ~W\cdot h\).
in series the voltage gets divided equally...cool...and when in parallel?
In parallel circuits the components all have the same voltage
In paralel the voltage is same for each ..
What do you think? :)
and how does p become directly proportional to v2? is there some logic behind it?
\[P = V^2/R\]
yeah...
Here is a few things I guess you can remember for series and parallel circuits, |dw:1417936515962:dw| each component in a series circuit has the same current,
ok so in series I remains constant. then y cant we use this formula...p=vi and as I is constant. p is directly proportional to v?
Warning...I AM DUMB IN PHYSICS..:P
Didn't mean to post that right away haha, went tab and it posted that but...\[R_{series} = R_1+R_2+R_3+...\]and if you know Kirchoff's Voltage Law it states "The sum of voltage changes going around complete circuit is zero" So if you take delta V1+delta V2 +...etc = 0 Resistor: always has a voltage drop Battery: V increases when +and decreases when - Parallel: |dw:1417936852292:dw| all the components have the same voltage \[\frac{ 1 }{ R_p } = \frac{ 1 }{ R_1 }+\frac{ 1 }{ R_2 }+\frac{ 1 }{ R_3 }+...\] and Kirchoff's current law here states I total = I1+I2+I3+...etc haha.
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