Scale is a thing which is used to measure the dimensions of the object. The terms scale factor is used to mention the dimensions of the geometric shapes. In geometry, the term scale factor is usually used to change the dimensions of the image. Using the scale factor, any shapes dimension can be increased or decreased. In online, students can learn about various topics. In online, students can learn about scale factor clearly. Online learning is very interesting and interactive. Moreover online learning is different from class room learning in different ways. In online, students have one to one learning.
More about scale factor:
A scale factor is a figure used as a figure by which another figure is multiplied in scaling.
A scale factor is new to scale shape in 1 to 3 proportions.
Scale factor can be established by the following scenario
Size Transformation: In size change, the scale factor is the ratio of express the amount of reduction.
Scale Drawing: In scale diagram a diagram that is like but either superior or lesser than the real object, for example, a road map or a building blueprint...
Comparing Two Similar Geometric Images: The scale factor when compare two parallel geometric imagery is the ratio of lengths of the equivalent sides.
Solve Scale factor Problem:
Q 1: The area of a rectangle is 5 and it is enlarged a scale factor by 5. Solve for the area of an enlarged rectangle?
Sol : The Area of a rectangle(R) is 5 and its Enlarged by a scale factor of 5.
that means the length L and the width W are equally multiply by 5.
As well note that the area of Rectangle is the length L times the width W, so Rectangle = LW.
Because the area of a rectangle is given by Rectangle(R) = LW, and L turn out to be 4L and W turn out to be 4W,
Solve for new triangle,
the new area of a enlarged rectangle = (5L)(5W) = 25LW = 25(R).
Now we know that Rectangle(R) = 5, so 25(R) = 125.
Q 2: The side of the square is 6 cm and it is enlarged a scale factor by 4. Solve for the area of an enlarged square?
Sol : The Area of a square = a2
= 6 * 6
= 36 cm2.
Scale factor is 4 cm.
New side of square = 4 * 6
= 24 cm.
Area of enlarged square = 242.
= 576 cm2.
Answer is 576 cm2.
More about scale factor:
A scale factor is a figure used as a figure by which another figure is multiplied in scaling.
A scale factor is new to scale shape in 1 to 3 proportions.
Scale factor can be established by the following scenario
Size Transformation: In size change, the scale factor is the ratio of express the amount of reduction.
Scale Drawing: In scale diagram a diagram that is like but either superior or lesser than the real object, for example, a road map or a building blueprint...
Comparing Two Similar Geometric Images: The scale factor when compare two parallel geometric imagery is the ratio of lengths of the equivalent sides.
Solve Scale factor Problem:
Q 1: The area of a rectangle is 5 and it is enlarged a scale factor by 5. Solve for the area of an enlarged rectangle?
Sol : The Area of a rectangle(R) is 5 and its Enlarged by a scale factor of 5.
that means the length L and the width W are equally multiply by 5.
As well note that the area of Rectangle is the length L times the width W, so Rectangle = LW.
Because the area of a rectangle is given by Rectangle(R) = LW, and L turn out to be 4L and W turn out to be 4W,
Solve for new triangle,
the new area of a enlarged rectangle = (5L)(5W) = 25LW = 25(R).
Now we know that Rectangle(R) = 5, so 25(R) = 125.
Q 2: The side of the square is 6 cm and it is enlarged a scale factor by 4. Solve for the area of an enlarged square?
Sol : The Area of a square = a2
= 6 * 6
= 36 cm2.
Scale factor is 4 cm.
New side of square = 4 * 6
= 24 cm.
Area of enlarged square = 242.
= 576 cm2.
Answer is 576 cm2.
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