Associative
The sum of the factors of any negative number is zero.
It depends on what the deviation is from. Also, the sum of the deviations from any fixed number will always be zero.
Regardless of the number and value of the resistors, total voltage drop in a series circuit will equal the voltage rise, or the applied voltage. Apply 6 volts to three series resistors and the sum of the voltage drops will be 6 volts. No mystery here. Think it through and it will lock in. To get you ready for more "advanced" analysis, Kirchhoff said the algebraic sum of the voltages in any closed loop is zero. Going all the way around a series circuit, we'd encounter the battery, and all the series resistors. The battery is a voltage rise, and the resistors are voltage drops. The polarity of a voltage rise is opposite that of a voltage drop. This means that when they are added algebraically, if they are equal, they will sum to zero. Work this with a battery connected across a single resistor to get a handle on it. You'll need the ideas to manage calculations in loops of parallel circuits. Remember that in any closed loop, the algebraic sum of the voltages is zero.
-- If you do the sum around a closed loop, the items that are summedare always the same items. Arithmetically, starting at a different pointis just a matter of lopping a few of them off the bottom of the list andmoving them to the top, before summing them.-- The sum is always zero anyway, so it makes no difference where youstart or end.
distributuve property
The answer is the distributive property
No. That statement is not true. It is false.
This is called the "distributive property" and has applications in algebra.
The distributive property of multiplication over addition.
distributive property
That's the distributive property.
The property that states that when you change the order of the addend or the factor it doesn't change the sum or product.
Distributive Property
Identity Property of Addition
identity
Sum