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What are the relationship between the area scale factor and the side length scale factor of similar figures?
The area scale factor is the square of the side length scale factor.
What is the relationship between scale factor and area?
The area is directly proportional to the square of the scale factor. If the scale factor is 2, the area is 4-fold If the scale factor is 3, the area is 9-fold If the scale factor is 1000, the area is 1,000,000-fold
How does scale factor relate to area?
If the scale factor is r, then the new area will be the area of the original multiplied by r^2
How does the scale factor apply to the area?
The areas are related by the square of the scale factor.
How can you use scale factor to find a new perimeter and area?
New perimeter = old perimeter*scale factor New area = Old area*scale factor2
How do you determine surface area of similar objects when it has a scale factor of 2?
For areas: Square the Scale Factor.
What do you have to do to the scale factor to get the area ratio?
Square it.
What does the scale factor between two similar figures tell you about the given measurement perimeters?
Perimeter will scale by the same factor. Area of the new figure, however is the original figures area multiplied by the scale factor squared. .
What happens to surface area when dimensions are changed by a scale factor?
The area changes by the square of the same factor.
How do you find the scale factor of a cylinder?
how to do a scale factor of cylinder is that you find the base and the height and the length of A area hope you like my examples.
Surface area of a hypercube?
As you would find the surface area of a normal shape using scale factors: to find the volume scale factor cubed, therefore to find the surface area of the hypercube, you do the scale factor to the power of four. geoffrz450@yahoo.co.uk
If someone enlarged a drawing by a scale factor of 3 and got 396 cm squared what was the original drawing?
The scale factor is usually stated as a linear enlargement factor. Therefore, the area enlargement factor is the square of the scale factor, in this instance, 9. The area of the original drawing was thus 396/9 = 44 cm2.
