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Let the side length be x x = 8 Solution: x = 2 2 cm Answer: The side length is 2 2 cm.
A square is a quadrilateral with all four sides equal and all four corners at right angles.
Its two sets of opposite sides are parallel, all four sides are equal, and the four corners are 90°; Diagonal.
Perpendicular, bisected and equal to each other, each diagonal is bisected by a set of diagonals, which is a special form of a rectangle and a special form of a rhombus.
There is a set of parallelograms with equal adjacent edges and one angle at a right angle.
It's called a square.
A quadrilateral with all four sides equal and all four corners at right angles is a square.
The two opposite sides of the square are parallel to each other, and all four sides are equal; All four corners are 90°; The diagonals are perpendicular, bisected, and equal to each other, with each diagonal bisecting a set of diagonals.
A group of parallelograms with equal adjacent sides and one corner at right angles is called a square. There is a group of rectangles with equal adjacent sides called squares, and there is a diamond with an angle of 90° called a square. The square is a special form of a rectangle and a special form of a diamond.
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The square of the side length is the square area. So the side length is: 8 open root number, get 2 times the root number 2, about cm
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Is your complete problem to draw the largest circle in a square with an area of 8cm, and find the area of the circle?
If yes it would be nice :
Suppose the radius of the circle is x, and the side length of the square is 2x, and 2x is known to be 8cm, then the square of x (the square of the radius) is 8 4 2 (cm) then.
A: ......
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475781716: "The diagonal of the square is 4 centimeters long, can you draw it?" ”
This is the correct solution
It is to draw a 4 cm line segment first, and then draw a 4 cm line segment perpendicular to it, and the two line segments should coincide at the midpoint.
Then take the endpoints of the two line segments as the four vertices of the square and connect them to make a square.
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2 times the root number 2 cm.
Probably centimeters.
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If you want to draw a picture, you can draw a square with a side length of 2 cm first, and then draw a square with a diagonal line as the side length.
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The side length is 2 times the root number 2 cm.
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Draw a square with a side length of 4 and an area of 16Then connect the midpoints of the sides of the square to get an area of 8
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The diagonal of the square is 4 centimeters long, so you can draw it, right?
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The area of a square is 8 square centimeters, and its side length is 2 2 centimeters.
8 cm = 2 2 cm.
Nature of the square:
The two sets of opposite sides are parallel to each other; All four sides are equal; Adjacent edges are perpendicular to each other.
The four corners are 90°, and the inner angle sum is 360°.
The diagonal lines are perpendicular to each other; The diagonals are equal and bisected from each other; Each diagonal is divided into a set of diagonals.
It is both a center-symmetrical figure and an axisymmetric figure (with four axes of symmetry).
A diagonal line of the square divides the square into two congruent isosceles right triangles, and the angle between the diagonal and the side is 45°; The two diagonal lines of the square divide the square into four congruent isosceles right triangles.
The square has all the properties and characteristics of a parallelogram, a diamond, and a rectangle.
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The area of the square is equal to the square of the side length, so the side length is equal to the area to the square of the square. The area is 8 square centimeters, so the side length is 8 kai to the 2nd power, that is, 2 times the root number under 2, which is about centimeters.
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The area of a square is 8 square centimeters, and its side length is 2 times the root number 2 centimeters.
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The side length is 2, 2 cm. The analysis process is as follows: Let the side length of the square be a. According to the formula for the area of the square, we can get: a a=8, and the solution is a = 8 = 2 2 cm.
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The square area formula is the square of the side lengths. The root number 2 with an area of 8 and a side length of 2 times.
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The area of a square is 8 square centimeters, and its side length is 2 2 centimeters.
8 cm = 2 2 cm.
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According to the square of s a.
a=√s=√8=√4x√2
2 2 (cm).
A: Its side length is 2 2 cm.
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Because the square area = side length = 8 square centimeters.
So. Side length = 8 = 2 2 cm.
or 2 cm.
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Area of the square = side length
So, side length = 8 (cm).
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If the area of a square is 8, then its side length is 2 2
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The area of a square is: the square of the length of the sides.
Side length = root number 8 = 2 times root number 2 cm.
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Solution s a 2
a s 8 square centimeters.
2 2 (cm).
Answer: The side length of the square is 2 2 cm.
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Set: The side length is a centimeter, according to the theme.
s=axa8=axa
a 8 cm.
The side length is 8 cm.
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The formula for the area of a square is: side length side length = area.
Let the side length be a, and the column formula can be: a a=8
a = 2 root number 2
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Method 1: Formula Method:
Set: The square becomes x
Then there is: s=x 2
Solution: x=2 times the root number two.
Method 2: Equation Method:
Let the side length be a
Then there is: a*a=8
Solution: a=2 times the root number two.
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The area of the positive method is equal to the length of the side multiplied by the length of the edge.
Side length * side length = 8
Side length = root number 8
2 times the root number 2
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Solution: It is known that the area of a square = 8 square centimetersAnd the square area = side length side length.
Side length Side length = plus 8
The square of the side length = 8
Side length = 8
Edge length = 2 2
Side length = 2 2 or side length = -2 2 (rounded).
That is, the side length = 2 2 cm.
A: The square area is 8 square centimeters, and the side length is 2 2 centimeters.
Determination theorem. 1: A diamond with an equal diagonal is a square.
2: A diamond with a right angle is a square.
3: Rectangles with diagonal perpendicular to each other are squares.
4: A set of rectangles with equal adjacent sides is a square.
5: A set of parallelograms with equal adjacent sides and one corner at right angles is a square.
6: A parallelogram with diagonal lines perpendicular to each other and equal to each other is a square.
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The side length is 2, 2 cm. The analysis process is as follows:
Let the side length of the square be a.
According to the formula for the area of the square, we can get: a a=8, and the solution is a = 8 = 2 2 cm.
The area formula for a square is:
Area = side length, expressed in letters: s = a (s refers to the area of the square, a refers to the length of the side of the square).
A square is a special rectangle, a special rectangle, and the area of the rectangle = the area of the rectangle = the length and width.
In letters, it is: s=ab (s is the area of the rectangle, a is the length of the rectangle, and b is the width of the rectangle).
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The area of a square is 8 square centimeters, and the side length is 2 2 centimeters.
The area of the square = side length * side length.
Side length = 8 = 2 2 cm.
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The area of the square is 8 square centimeters, and the side length is 2 2.
The formula for the area of a square: if a is the length of the side of the square, v is the diagonal of the square, s is the area of the square, and c is the perimeter of the square, then: v = 2a, s = a = v 2.
Decision theorem for squares:
1: A diamond with an equal diagonal is a square.
2: A diamond with a right angle is a square.
3: Rectangles with diagonal perpendicular to each other are squares.
4: A set of rectangles with equal adjacent sides is a square.
5: A set of parallelograms with equal adjacent sides and one corner at right angles is a square.
6: A parallelogram with diagonal lines perpendicular to each other and equal to each other is a square.
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Summary. The area of the square is 8, and the side length is the area of the root number, that is, the root number 8, and the simplification is 2 times the root number 2
The area of a square is 8 square centimeters, what is the length of its sides?
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Question: If a rectangle is reduced by a ratio of one to three, the area difference between them is 64 square centimeters, and the original rectangle is faced.
Answer: If a rectangle is reduced according to the ratio of one to three, and the difference in area between them is 64 square centimeters, what is the area of the original rectangle?
The solution is as follows: the original area x, the area y after the shrinkage is small, and the area difference before and after the reduction ratio 3 is 64
x-y=64
x/y=3*3=9
x-y=64
x/y=9x+64=y
x=9y9y-y=64
y=8x-8=64
x=72A: The area of the original rectangular is 72 square centimeters.
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The area of the small square is 64 square centimeters.
Look at the picture: 80 - the area of the small square in the lower right corner is 4 times 4 (yellow part), which is 16 square centimeters = 64 square centimeters.
64 square centimeters is the sum of the area of the rectangle with a width of 4 cm at the bottom left and the area of the rectangle with a width of 4 cm (red part) at the top right, so divide 64 by 2 = 32 square centimeters. This 32 square vertical closed centimeters is a red-shaded part of the area of a small rectangle. 32 divided by 4 = 8 cm is the length of the side of the blank square.
Then use 8 times 8 to get 64 square centimeters. The area of the small square is 64 square centimeters.
The rules of multiplication:
Digit alignment, starting from the right, use the number on each of the second factor to multiply the remainder of the first factor, and multiply to which digit you want, and the end of the number will be aligned with which digit of the second factor.
The difference between the ten digits of the two digits is 1, and the two digits of the single digit are complementary.
For example: 48 5212 2839 1148 3296 8475 65 is to use the square of the ten digits of the larger factor and subtract the square of its single digit.
Oral decision: large number of head squared - tail squared.
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