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The answer is 3*5 = 15.

Q: What is the largest number of 1 squares that can be cut from a 3 by 5 rectangular piece of paper?

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If the room is rectangular, multiply the the lengths of the walls. If the shape is not rectangular, you will need to break it up into rectangles or squares. Draw it out on paper and break it up into smaller parts whose area you can find.

It depends on the size of the sheet of paper

There is no greatest value on either axis - they go on forever. However, when drawing a graph or chart, choose your scale so that each unit is a sensible measure, which depends upon the amount of space you have to draw your graph in and the largest value that needs to be shown, and then mark sensible intervals. When using graph paper, you should notice that there are big squares, ½ big squares and little squares marked, the bigger squares being marked by thicker lines. The ½ big squares are marked every 5 little squares and the big squares marked every 10 little squares. To decide the largest value on an axis, count how many big squares long the axis is, multiply by 10 (to get how many little squares there are) and divide this into the largest value you need to display and round the result UP to the next sensible measure. A sensible measure is 1, 2, 5, 10, 0.5, 0.2, 0.1 etc for each little square - the sensible measure is so that it is easy to sub-divide each little square for values that are not exact multiples so that part way along the little squares can be drawn. Each axis is usually labelled at each big square, so the largest value written would depend upon how many big squares there are. Graph paper is printed at different scales, but a common one is that each little square is 2 mm, each ½ big square is 1 cm and each big square is 2 cm.

500 squares of paper in a roll?

a rolll of toilet paper

Related questions

If the room is rectangular, multiply the the lengths of the walls. If the shape is not rectangular, you will need to break it up into rectangles or squares. Draw it out on paper and break it up into smaller parts whose area you can find.

When you fold a paper in half 5 times, you will get 32 squares. Each time you fold the paper in half, the number of squares doubles.

they are 33

601, I guess.BUT IF YOU USE IT THE NUMBER DECREASES!pEACE OUT HOME DOGS

Paper with large squares made up of 100 smaller squares to aid people draw the scales and plot their graphs easier.

Though square is sort of the standard shape for origami, the art of paper folding can use any paper shape. However, square is the easiest shape for origami because there is only one square shape. If you were to design an object using a rectangular piece of paper, you would have to spend time measuring how long it is by how wide it is, since a rectangle can be almost any width by any length. Using square paper, it makes it easier to instruct someone else how to do it.But, with origami, any paper shape can be used.

I think this is impossible. But try drawing 4 squares on a piece of paper, then gradually filling the squares with 'sheep', and see if you can work it.But it can be done ! # Draw a large square on a piece of paper,# draw three small squares inside the large one but not overlapping,# put three sheep in each of the small squares. # Count the number of sheep in each square including the large one.# Then you have answered it yourself.

it is because if it were square, circular or even triangular, there would be less space for us to write on. furthermore, as paper is mass-produced, it would be easier to create rectangular paper than other shaped papers. Plus, as printers, scanners and photocopying machines are all already built to print on rectangular paper, it would be troublesome to change the shape of paper.

It depends on the size of the sheet of paper

roll of toilet paper

There is no greatest value on either axis - they go on forever. However, when drawing a graph or chart, choose your scale so that each unit is a sensible measure, which depends upon the amount of space you have to draw your graph in and the largest value that needs to be shown, and then mark sensible intervals. When using graph paper, you should notice that there are big squares, ½ big squares and little squares marked, the bigger squares being marked by thicker lines. The ½ big squares are marked every 5 little squares and the big squares marked every 10 little squares. To decide the largest value on an axis, count how many big squares long the axis is, multiply by 10 (to get how many little squares there are) and divide this into the largest value you need to display and round the result UP to the next sensible measure. A sensible measure is 1, 2, 5, 10, 0.5, 0.2, 0.1 etc for each little square - the sensible measure is so that it is easy to sub-divide each little square for values that are not exact multiples so that part way along the little squares can be drawn. Each axis is usually labelled at each big square, so the largest value written would depend upon how many big squares there are. Graph paper is printed at different scales, but a common one is that each little square is 2 mm, each ½ big square is 1 cm and each big square is 2 cm.

cut out your paper squares. To make our box we'll need two square pieces of paper. ... Fold the paper squares in half. Fold your paper into a diamond. Make the paper creases. Turn your paper square into a rectangle. Create an L with your paper. Unfold the edges.Finish your box!