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Do these rectangles have the same perimeter-12metersx4meters and 13 metersx3meters?
The perimeter of a rectangle is the sum of its four sides. Add the sides for both rectangles, then compare the results.
Which is bigger the area or the perimeter of a polygon?
You cannot really compare whether the area or perimeter is bigger, since they have different units. If you want to compare which one is numerically bigger, that depends primarily on what units you are using, as well as the magnitude of the lengths.
How does the product of the perimeter P of the base of the prism and the height h of the prism compare to the lateral area L?
The lateral area ( L ) of a prism can be calculated using the formula ( L = P \times h ), where ( P ) is the perimeter of the base and ( h ) is the height of the prism. This means that the product of the perimeter of the base and the height is equal to the lateral area. Thus, ( P \times h = L ), indicating a direct relationship between these dimensions in determining the lateral surface area of the prism.
What is the uses of pi?
Pi (π) is the ratio of the diameter of circle to its circumference that is used to calculate with circles. Pi=3.14... The exact value of pi is not known although it has been calculated to several million decimal places. Pi is used for finding a circumference and area of a circle, the volume and surface area of a cylinder, and many other things.
How are cars related to math?
Wheels have rpm's (rotation per minute) and you can calculate that by using the circumference formula to find the total length around the wheel. If you have a specific distance you want to cover, divide that distance by the circumference to find the RPM. Or if tires have a maximum capacity it can hold, you'd have to calculate the total weight of the car and compare it to the all four or 6 of the tire's maximum capacity to see if the tires can adequately hold and support the car.
How does the circumference of your planet compare to the circumference of other planets?
It is less than some of them, but it exceeds that of the others.
How does the circumference compare to the radius of the circle?
Well the radius is only half of the line on the circle the circumference is all around
Can the diameter be bigger than the circumference?
You cannot really compare those two different kinds of values - it's quite nonsense to compare area versus circumference. You could compare numbers but they'll vary depending on your choice of units. Anyway, it's perfectly possible to have shape of area, say, 1 m2 and circumference measured in kilometers - if the shapes perimeter is ragged.
How does the circular flow model of a mixed economy compare with that of a market economy?
Government is added into the circular flow model of a mixed economy.
Does the circular flow model of a mixed economy compare with that of a market economy?
Government is added into the circular flow model of a mixed economy.
How does the circular flow market of a mixed economy compare with that of a market economy?
Government is added into the circular flow model of a mixed economy.
Do these rectangles have the same perimeter-12metersx4meters and 13 metersx3meters?
The perimeter of a rectangle is the sum of its four sides. Add the sides for both rectangles, then compare the results.
Which is bigger the area or the perimeter of a polygon?
You cannot really compare whether the area or perimeter is bigger, since they have different units. If you want to compare which one is numerically bigger, that depends primarily on what units you are using, as well as the magnitude of the lengths.
Can perimeter be larger than area?
yes if you have a 1 by 1 rectangle, you would have a perimeter of 4 but an area of 1 [ADDED} It's really a meaningless question because although such numbers suggest that, you cannot compare a linear dimension (perimeter) with an area.
How does Ptolemy model of the universe compare with Aristotle's model?
Both Models Show That Celestial Objects Have Circular Paths
How does Ptolemy's model of universe compare with Aristotle's model?
Both Models Show That Celestial Objects Have Circular Paths
How does Ptolemy's. model of the universe compare with Aristotle's model?
Both Models Show That Celestial Objects Have Circular Paths
