Evaluate integral12integral01 X exy dydx Evaluate integral0p
Solution
R\' = R + Ra (Since R and the ammeter resistance are in series ) = 85.0 + 2.50 = 87.50 ohm
Req=R\' and Rv are in parallel so their equivalent resistance is = (RxRv)/(R+Rv)=70 ohm
Total resistance in the circuit = Req+Ro = 70+ 75 = 145 ohm
The current across Ro= 12/145 = 0.08275 A
i= Ammeter Reading
As the voltage across Voltmeter = voltage across R and ammeter
(0.08275-i)x(350)= i x (87.5)
i = 0.0662 A
a) Voltmeter Reading ,V\'= i x 87.5 = 5.79 V
b) Ammeter Reading = i = 0.0662 A
c) R\' =V\'/i = 87.5 ohm
![Evaluate: integral_-1^2integral_0^1 (X e^xy) dydx Evaluate: integral_0^pi integral_0^six(x) [1 + cos(x)]dy dxSolutionR\' = R + Ra (Since R and the ammeter resi Evaluate: integral_-1^2integral_0^1 (X e^xy) dydx Evaluate: integral_0^pi integral_0^six(x) [1 + cos(x)]dy dxSolutionR\' = R + Ra (Since R and the ammeter resi](/WebImages/12/evaluate-integral12integral01-x-exy-dydx-evaluate-integral0p-1010105-1761521329-0.webp)