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The ratio of the lengths of corresponding parts in two similar solids is 4 1 What is the ratio of their surface areas?
16:1
How do you divide a square into 5 equal parts?
Select any one side. Divide its length into 5 equal parts. Do the same to the opposite side. Join the corresponding divisions. You will then have 5 equal rectangular divisions of the square.
You can find the blank parts of two congrent triangles by aligning them perfectly on top of each other?
It is actually "CORRESPONDING"..
If A piece of timber has been cut in to two lengths in ratio of 7 to 2 original piece was 828cm how long is the larger piece?
To find the length of the larger piece, we first need to determine the total number of parts in the ratio, which is 7 + 2 = 9 parts. Next, we divide the total length of the original piece by the total number of parts to find the length of one part: 828 cm / 9 = 92 cm. Finally, we multiply the length of the larger piece's parts in the ratio by 7 (since the larger piece has 7 parts): 92 cm * 7 = 644 cm. Therefore, the larger piece is 644 cm long.
If the length of a rectangular picture is 2 feet longer than the width what is the length according to the golden ratio?
the "golden ratio" to be aesthetically pleasing to the eye has been worked out at some weird decimal point, but basically somewhere between 3/2 & 5/4, e.g. 3 parts wide to 2 parts high (think of your average photo print at 6x4 inches).
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.
Two prisms are similar if the ratios of corresponding parts are equal.. true or false?
true.
The ratios of parts of similar pyramids are equal?
corresponding
The of corresponding parts of similar pyramids are equal?
ratios
Parts of congruent or similar figures that match?
Corresponding
What of corresponding parts of similar pyramids are equal?
The angles
If two polyhedra are similar then the of the corresponding parts will be equal?
ratio
Corresponding parts of a triangle?
Two matching sides of similar/congruents triangles.
The ratio of the lengths of corresponding parts in two similar solids is 41 What is the ratio of their surface areas?
Area = length x length Therefore the ratio of areas of two similar objects is the square of the ratio of lengths. Lengths - 1 : 41 Areas - 12 : 412 = 1 : 1681
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.
How many pairs of corresponding parts are needed to determine if triangles are similar?
All angles must be the same.
