When a shape is divided or cut into four equal parts then each part is one forth of a shape.
Similarly if you divide a number by four then the answer is one forth of the number.
No. The radius is half of the diameter.
u as in quarter
Three-fourths, or 3/4.
1in = 2.54cm 1.25in x 2.54cm/in = 3.18cm
In a regual shape the number of axes of symmetry is equal to number of sides.
The answer will depend on the spinner, its shape, the number of sides, what numbers are on those sides.The answer will depend on the spinner, its shape, the number of sides, what numbers are on those sides.The answer will depend on the spinner, its shape, the number of sides, what numbers are on those sides.The answer will depend on the spinner, its shape, the number of sides, what numbers are on those sides.
A circle. One side, zero angles. Also a line as it is a 1-dimensional shape.
Suppose the first number is x. Then the second number is x+1. A fourth of the first number is x/4 A fifth of the second number is (x+1)/5 So the equation is x/4 = (x+1)/5 + 1 Multiplying though by 20: 5x = 4x + 4 + 20 = 4x + 24 Subtracting 4x from both sides: x = 24
any closed shape with any number of sides
You can imagine any number of shapes that have these properties. A simple shape would be an elipse.You can imagine any number of shapes that have these properties. A simple shape would be an elipse.You can imagine any number of shapes that have these properties. A simple shape would be an elipse.You can imagine any number of shapes that have these properties. A simple shape would be an elipse.
There is no such shape since an angle can always be added to any shape.
Yes, the number of units you move can affect the shape of an object, particularly in geometry and transformations. For example, when translating a shape, moving it a certain number of units in one direction will maintain its original shape but change its position. However, if you scale the shape by changing the number of units in relation to a reference point, the shape itself will change in size. Thus, the context of movement—translation versus scaling—determines whether the shape remains the same or alters.