a scale factor of 4.5 is your answer
A product.
An exponent shows the number of times a base is used as a factor.
no 4 is not a factor of 15 because 4 times 3 is 12 and 4 times 5 is 20
No, 8 is not a factor of 46.
Yes 18 times 2 equals 36 It is a factor, not a [proper] multiple.
The way you use a scale factor to enlarge a triangle is to multiply each side of the triangle by that scale factor. Your triangle will then be that many times larger.
times by two
The scale factors ( b ) and ( a ) typically refer to the ratios used to enlarge or reduce an object in geometry or mapping. Specifically, ( b ) represents the scale factor in one dimension (such as width), while ( a ) represents the scale factor in another dimension (such as height). Together, they determine how the dimensions of a shape are transformed when scaling it up or down. For example, if ( b = 2 ) and ( a = 3 ), the object would be twice as wide and three times as tall.
Scale factor and perimeter are related because if the scale factor is 2, then the perimeter will be doubled. So whatever the scale factor is, that is how many times the perimeter will be enlarged.
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
The answer is * (times) 1296
When the scale factor is 2, the area of a shape increases by a factor of the square of the scale factor. Therefore, if the original area is ( A ), the new area becomes ( 2^2 \times A = 4A ). This means the area quadruples when the dimensions of the shape are scaled by a factor of 2.
The scale factor of 0.8 represents a reduction in size by a factor of 0.8. This means that the new size is 80% of the original size. In mathematical terms, the scale factor of 0.8 can be represented as a fraction as 4/5 or a percentage as 80%.
Answer: Since you are looking for the scale factor of ABC to DEF the answer is 8 because DEF is 8 times larger than ABC.
It is the scale factor times the length of ad.
For a, it tells you how many times the side lengths grew or shrunk.For b, it tells you that the perimeter grows or shrinks: scale factor times original perimeter.For c, it tells you that the area grows or shrinks: scale factor squared times the original area.
When the dimensions of a rectangular prism are enlarged by a scale factor of three, the volume is scaled by the cube of that factor. Therefore, the volume will be scaled by a factor of (3^3), which equals 27. This means the new volume will be 27 times the original volume.