Q: Can you write a formula for division through repeated subtraction?

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It is the fundamental unit of counting numbers. Repeated addition of the number 1 generates the counting numbers. The set of counting numbers is then extended, through subtraction, to the set of all integers. That set is then extended, through division, to rationals. That, in turn, is extended to the irrationals, reals, and complex numbers. So the number 1 is at the root of all kinds of sets of numbers. Also, it is the identity element of multiplication.

I would believe that is impossible. If I'm wrong i need to go back to 3rd grade ;) Edit: It is possible if you are using multiplication (eg 8 x 3) or division (eg 72 / 3). But not possible through addition or subtraction.

Because it is the process of deriving probability through repeated experiments.

The formula to find the area of a parallelogram is Base x Height (B*H). When dots are plotted on a coordinate plane, you can find these values either through the process of ordered pair subtraction or by counting the number of units between each point. You multiply these values and their product is the area.

To solve this expression, you need to follow the order of operations, which is Parentheses, Exponents, Multiplication and Division (from left to right), and Addition and Subtraction (from left to right). In this case, you would first perform the multiplication and division before the addition and subtraction. So, 5 plus 5 times 5 minus 5 plus 5 times 5 divided by 5 simplifies to 5 + 25 - 5 + 1(5) = 25.

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multiply divide and count Each of ENIAC's 20 accumulators could do 5000 additions or subtractions per second. A special panel called the "multiplier" could control 4 accumulators to do multiplication by repeated addition and shifting. A special panel called the "divider/square rooter" could control 5 accumulators to do division by repeated subtraction and shifting or square roots using a modification of the division process. A special panel called the "master programmer" could be programmed to sequence the machine through arbitrary functions or iterative processes.

The chemical formula for neoprene is (C4H5Cl)x. It is a synthetic rubber made through the polymerization of chloroprene.

It is the fundamental unit of counting numbers. Repeated addition of the number 1 generates the counting numbers. The set of counting numbers is then extended, through subtraction, to the set of all integers. That set is then extended, through division, to rationals. That, in turn, is extended to the irrationals, reals, and complex numbers. So the number 1 is at the root of all kinds of sets of numbers. Also, it is the identity element of multiplication.

The process is called cytokinesis, which involves the division of the cytoplasm and organelles after cell division (mitosis) to create two separate daughter cells. If the initial cell divides into four parts through repeated rounds of cell division, then each of the resulting daughter cells would undergo cytokinesis as well.

The main differences between cell division in prokaryotic. An organism know to become two cells, then four cells, and so on.

leibnitz's calculator is simply an improvised version of the adding machine. this machine could perform multiplication and division as well. ( multiplication through repeated addition and division through repeated subtraction). talking about the history of this machine it was invented by a German mathematician Gottfried Leibnitz. It used a stepped cylinder with nine teeth for varying lengths instead of wheels used by pascal. For a better idea refer to a picture of Leibnitz's calculator: http://images.Google.co.in/images?hl=en&q=leibnitz%27s+calculator&btnG=Search+Images&gbv=2&aq=f&oq= (please press ctrl and then click on the above link to view the picture.) tell me if the link does not work.

isokinetic

I would believe that is impossible. If I'm wrong i need to go back to 3rd grade ;) Edit: It is possible if you are using multiplication (eg 8 x 3) or division (eg 72 / 3). But not possible through addition or subtraction.

Somatic cell division

.721 through .72999999999 Repeated.

multiply divide and count Each of ENIAC's 20 accumulators could do 5000 additions or subtractions per second. A special panel called the "multiplier" could control 4 accumulators to do multiplication by repeated addition and shifting. A special panel called the "divider/square rooter" could control 5 accumulators to do division by repeated subtraction and shifting or square roots using a modification of the division process. A special panel called the "master programmer" could be programmed to sequence the machine through arbitrary functions or iterative processes.