We have a resistor whose generatrix is of the form y (x) = ax2 + b whose axis of symmetry is centered at the middle of its length L, as shown in Figure 1. a) If the matter of the resistor has a resistivity p calculate the R value of its endurance. b) From the result obtained, calculate what would be the value of the resistance R when a О. %3D (a) Front view of the resistor. (b) Side view of the resistor. Figure 1: Resistor whose generatrix is of the form y (x) = ax2 + b, where a> 0 and b> 0, whose axis of symmetry is centered half its length.
We have a resistor whose generatrix is of the form y (x) = ax2 + b whose axis of symmetry is centered at the middle of its length L, as shown in Figure 1. a) If the matter of the resistor has a resistivity p calculate the R value of its endurance. b) From the result obtained, calculate what would be the value of the resistance R when a О. %3D (a) Front view of the resistor. (b) Side view of the resistor. Figure 1: Resistor whose generatrix is of the form y (x) = ax2 + b, where a> 0 and b> 0, whose axis of symmetry is centered half its length.
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Transcribed Image Text:We have a resistor whose generatrix is of
the form y (x) = ax2 + b whose axis of
symmetry is centered at the middle of its
length L, as shown in Figure
1.
a) If the matter of the resistor has a
resistivity p calculate the R value of its
endurance.
b) From the result obtained, calculate what
would be the value of the resistance
R when a = O.
(a) Front view of the resistor. (b) Side view of
the resistor.
Figure 1: Resistor whose generatrix is of the
form y (x) = ax2 + b, where a> 0
and b> 0, whose axis of symmetry is
centered half its length.
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