Question
A circuit has five branches with four nodes including
reference node , then the number of linearly independent mesh equation would be_______Solution
We use the relationship between branches (B), nodes (N), and meshes (M). The number of independent mesh equations is given by: M = B – N + 1 Here, B = 5 (branches) N = 4 (nodes, including reference) So, M = 5 – 4 + 1 = 2
351Â Â Â 261Â Â Â 181Â Â Â 111Â Â Â 51Â Â Â ?
Find the 31st term of the series 25, 29, 33……
632, 560, 494, 434, ?, 332
1331      1000            729       512       ?             216
...2556   636    156    ?    6
3 5 15 75 1125 ?
...1. In series II, if ‘x’ is the right term, then find which of the following statement(s) are true.
I. x/124 is a factor 6 and 8.
73920, 9240, ?, 220, 44, 11
12 78 385 ? 4629 9260
...A number series is given below, which follows a specific pattern. If 'A' represents the 'x'th term and 'B' represents ...
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