how many different combinations can be made from three equal resistors?
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We have given 3 equal resistors, there are 4 possible combination that can be made. The attached figure shows the possible combination. Second-Two in parallel and other in series .
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The resistors are mainly divided into two types, first Fixed Resistors and second, variable resistors. In Fixed resistors, the electrical resistance of the resistor the remains same while in variable resistor it does change with some physical variable.
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Simple digital logic gates can be made by combining transistors, diodes and resistors with a simple example of a Diode-Resistor Logic (DRL) AND gate and a Diode-Transistor Logic (DTL) NAND gate given below.
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A three-input gate has eight possibilities (000, 001, 010, 011, 100, 101, 110, and 111) for input states. This increase in the number of possible input states obviously allows for more complex gate behavior.
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With three columns, each with ten possibilities, the number of total combinations is 10 × 10 × 10, or 1000. With three switches, each with two possibilities, the number of total combinations is 2 × 2 × 2, or 8.
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No. The requirement is 2 rods spaced at least six feet apart unless you can prove one rod will turn less than 25 ohms resistance. That is all the requirement is. Run all the extras you want, the requirement for rods is two unless there is less than 25 ohms on one rod.
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The 5-button Simplex Lock has only 1,082 possible combinations. By comparison, this 3-dial lock (three wheels, each with digits 0-9) has 10   10   10 = 1, 000 possible combinations.
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This is done by adding up the individual values of each component in series. In this example we have three resistors. To calculate the total resistance we use the formula: RT = R1 + R2 + R3.
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['Switch on the multimeter. Turn the knob to the resistance setting marked by the symbol for the Greek letter Omega. ... ', 'Place a multimeter probe on each resistor lead. Record the resistance. ... ', 'Place the multimeter probes on other components leads. This can include diodes, capacitors and photocells.']
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Write out a truth table for this circuit. Like the 3-input AND circuit, this circuit will have 8 possible sets of input.
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Answer: There are 9,999 different combinations in a 4-digit lock.
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For example, six 100Ω resistors are connected together in a parallel combination. The equivalent resistance will therefore be: RT = R/n = 100/6 = 16.7Ω. But note that this ONLY works for equivalent resistors. That is resistors all having the same value.
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The answer is that there are approximately 150,000,000,000,000 - that is, 150 million million - possible combinations of 10 pairs of 26 letters on the plug board.
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There are only four combinations (ABC, ABD, ACD, and BCD). Listed below each of those combinations are the six permutations that are equivalent as combinations.
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['The type of material of which the resistor is made.', 'The length of the resistor.', 'The thickness of the resistor.', 'The temperature of the conductor.']
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For each of these 4 first choices there are 3 second choices. Therefore there are 4 x 3 = 12 possibilities.
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Enter your objects (or the names of them), one per line in the box below, then click "Show me!" to see how many ways they can be arranged, and what those arrangements are. Note: 8 items have a total of 40,320 different combinations. For the sake of output and server capacity, we cannot let you enter more than 8 items!