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Is a scale drawing is mathematically similar to the actual size?
Yes, a scale drawing is mathematically similar to the actual size because it maintains the same proportions between corresponding dimensions. This means that the ratios of lengths, angles, and other geometric properties are consistent, allowing for accurate representation of the original object. However, the scale drawing is a reduced or enlarged version, depending on the scale factor used.
Do the ratios of surface area of two similar solids is equal to the square root of the ratio between their corresponding edge length?
Not to the square root, but to the square.
The of corresponding parts of similar pyramids are equal?
ratios
The ratios of parts of similar pyramids are equal?
corresponding
With similar triangles the ratios of all three parts of corresponding sides are never equal?
The ratios of all three corresponding sides is ALWAYS equal. But there is nothing that can be said about parts of the sides.
What is the scale factor of a figure that is corresponding to another whose ratios are 10 to12 and the other object is 18 to 18?
8 by 6
Is a scale drawing is mathematically similar to the actual size?
Yes, a scale drawing is mathematically similar to the actual size because it maintains the same proportions between corresponding dimensions. This means that the ratios of lengths, angles, and other geometric properties are consistent, allowing for accurate representation of the original object. However, the scale drawing is a reduced or enlarged version, depending on the scale factor used.
Do the ratios of surface area of two similar solids is equal to the square root of the ratio between their corresponding edge length?
Not to the square root, but to the square.
The ratios of parts of similar pyramids are equal?
corresponding
The of corresponding parts of similar pyramids are equal?
ratios
If two polygons are similar then the ratio of their perimeter is equal to the ratios of their corresponding sides lenghts?
If two polygons are similar then the ratio of their perimeter is equal to the ratios of their corresponding sides lenghts?
Can similar triangle the ratios of all three pairs of corresponding sides are never equal?
No. In similar triangles, the ratios of the 3 pairs of corresponding sides are always equal.
With similar triangles the ratios of all three parts of corresponding sides are never equal?
The ratios of all three corresponding sides is ALWAYS equal. But there is nothing that can be said about parts of the sides.
If two parallelograms are similar what do you know about the ratios of the two side lengths within one parallelograms and the ratios of the correspondingside lengths in the other parallelogram?
If and when two parallelograms are similar, you know that the ratio of two side lengths within one parallelogram will describe the relationship between the corresponding side lengths in a similar parallelogram. If and when two parallelograms are similar, you know that the ratio of corresponding side lengths in the other parallelogram will give you the scale factor that relates each side length in one parallelogram to the corresponding side length in a similar parallelogram.
Two prisms are similar if the ratios of corresponding parts are equal?
True
Are 2 prisms similar if the ratios of corresponding parts are equal?
That is correct.
What are the conditions to prove the two polygons are similar?
Corresponding angles are equal.The ratios of pairs of corresponding sides must all be equal.
