![]() The lines may vertical, horizontal, or diagonal lines. Infinite Lines of Symmetryįigures with infinite lines of symmetry are symmetrical only about two lines. For example, the rectangle has two lines of symmetry, vertical and horizontal. Two Lines of Symmetryįigures with two lines of symmetry are symmetrical only about two lines. For example, the letter "A" has one line of symmetry, that is the vertical line of symmetry along its center. It may be horizontal, vertical, or diagonal. These objects might have one, two, or multiple lines of symmetry.įigures with one line of symmetry are symmetrical only about one axis. In such a case, the line of symmetry is diagonal.Ī line of symmetry is an axis along which an object when cut, will have identical halves. ![]() For example, we can split the following square shape across the corners to form two identical halves. In such a case, the line of symmetry is horizontal.Ī diagonal line of symmetry divides a shape into identical halves when split across the diagonal corners. For example, the following shape can be split into two equal halves when cut horizontally. The horizontal line of symmetry divides a shape into identical halves, when split horizontally, i.e., cut from right to left or vice-versa. In such a case, the line of symmetry is vertical. For example, the following shape can be split into two identical halves by a standing straight line. The line of symmetry can be categorized based on its orientation as:Ī vertical line of symmetry is that line that runs down vertically, divides an image into two identical halves. This line of symmetry is called the axis of symmetry. When a figure is folded in half, along its line of symmetry, both the halves match each other exactly. Here, we have a star and we can fold it into two equal halves. The line of symmetry is a line that divides an object into two identical pieces. Symmetric objects are found all around us in day-to-day life, in art, and in architecture. It is a balanced and proportionate similarity found in two halves of an object, which means one-half is the mirror image of the other half. The definition of Symmetry in Math, states that “symmetry is a mirror image”, i.e., when an image looks identical to the original image after the shape is being turned or flipped, then it is called symmetry. Similarly, a regular pentagon when divided as shown in the image below, has one part symmetrical to the other. The heart carved out is an example of symmetry. For example, when you are told to cut out a ‘heart’ from a piece of paper, you simply fold the paper, draw one-half of the heart at the fold and cut it out to find that the other half exactly matches the first half. Symmetry DefinitionĪ shape is said to be symmetric if it can be divided into two more identical pieces which are placed in an organized way. ![]() The imaginary axis or line along which the figure can be folded to obtain the symmetrical halves is called the line of symmetry. In a symmetrical shape, one-half is the mirror image of the other half. Repeat steps 5–7 for your fourth prediction and observation, using all three mirrors.A shape or an object has symmetry if it can be divided into two identical pieces.Repeat steps 5–7 for your third prediction and observation, using two mirrors.Remember to take a picture if you are using a digital camera, or making a drawing.Do you see more, the same, or fewer reflections than you did with zero mirrors? Record your observations in the second row of the data table.Look into the kaleidoscope, which now has one mirror exposed.Write down your prediction in the second row of your data table.When you look into the kaleidoscope with one mirror, do you think you will see more, the same, or fewer reflections than you did with zero mirrors?.Remove the kaleidoscope's eyepiece and pull out one piece of paper, uncovering a mirror.If you do not have a camera, you can make a drawing of what you see. If you are using a digital camera, get an adult to help you take a picture through the kaleidoscope's eyepiece.Do you see any reflections? Write down your observation in the first row of your data table.It will help if you aim the kaleidoscope at a plain background, like a wall or a piece of paper. Write down your prediction in the first row of your data table.When you look into the kaleidoscope, do you think you will see any reflections? Don't look just yet!.Now you are ready to make your first prediction.Push a piece of black cardstock into the tube, lengthwise, until it completely covers one mirror.
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