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A triangle is dilated with a scale factor of 2 If the area of the original triangle is 9 square inches what is the area of the image in square inches?
Area is proportional to the square of the linear dimensions. If the linear dimensions are doubled, the area is increased by a factor of 22 = 4. The new area is 9 x 4 = 36 square inches.
Why is it called cubed and squared?
That is because a cube has 3 dimensions, and a square has 2.That is because a cube has 3 dimensions, and a square has 2.That is because a cube has 3 dimensions, and a square has 2.That is because a cube has 3 dimensions, and a square has 2.
What are the dimensions of a square with an area 36 square inches?
The dimensions of a square with an area 36 square inches are:Side lengths: Six inchesPerimeter: 24 inchesDiagonal measurement: 8.485 inches
How is a square root related to the dimensions of a square?
the length of a side of a square is the square root of the area of the square.
What are the dimensions of a square that has an area of 144 cm?
The square root of 144 is 12.12 x 12 = 144 so the dimensions would be 12cm by 12cm
When each side of a given square is increased by 3 feet the area is increased by 39 square feet Determine the dimensions of the original square?
Designate the side length of the original square by s. Then, from the problem statement, (s + 3)2 = 39 + s2. Multiplying out the binomial and collecting like terms yields 6s = 30 or s = 5.
A triangle is dilated with a scale factor of 2 If the area of the original triangle is 9 square inches what is the area of the image in square inches?
Area is proportional to the square of the linear dimensions. If the linear dimensions are doubled, the area is increased by a factor of 22 = 4. The new area is 9 x 4 = 36 square inches.
What changes in dimensions would give a box with double the volume?
Any one dimension increased by 2, or any two dimensions increased by the square root of 2 orall three dimensions increased by the cube root of 2.
What changes in dimensions would give a box with triple the volume?
Any one dimension increased by 3, or any two dimensions increased by the square root of 3 or all three dimensions increased by the cube root of 3.
What are the dimensions of a 108 square foot rug?
The area of a rug does not provide enough information to determine its dimensions. For a start, it is not even possible to determine the shape of the rug: circular, oval, square, rectangular or some other shape.
How can I determine the square footage of a house?
To determine the square footage of a house, measure the length and width of each room and multiply these dimensions together. Add up the square footage of all rooms to get the total square footage of the house.
How do you determine the square footage of a house?
To determine the square footage of a house, you measure the length and width of each room and then multiply these dimensions together. Add up the square footage of all the rooms to get the total square footage of the house.
How to determine the square footage of a house?
To determine the square footage of a house, measure the length and width of each room and multiply these dimensions together. Add up the square footage of all the rooms to get the total square footage of the house.
How can one determine the square footage of a house?
To determine the square footage of a house, measure the length and width of each room and multiply these dimensions together. Add up the square footage of all the rooms to get the total square footage of the house.
Suppose each length of a square is increased by 3 feet if the perimeter of the square is now 48 feet what were the original side lengths of the square?
9 feet was the original side lengths
How can I accurately determine the square footage of a house?
To accurately determine the square footage of a house, measure the length and width of each room and multiply these dimensions together. Add up the square footage of all rooms to get the total square footage of the house.
When each side of a given square is increace by 4 feet the area is increaced by 64 square feet determine the dimensions of the original square?
The original square was 6 ft along each side. Let s be the side of the original square, then: Area_square = s x s = s2 Area_new_square = (s + 4) x (s + 4) = s2 + 8s + 16 But: Area_new_square = Area_square + 64 => s2 + 8s + 16 = s2 + 64 => 8s = 48 => s = 6
