A hexagon need not have any lines of symmetry. Or, it can have just one line of symmetry. A regular hexagon has six lines of symmetry, including three along the lines bisecting the angles and three along the lines formed by bisecting the sides. A regular hexagon has a rotational order of 6.
A regular pentagon doesn't tessellate because of the way the sides are joined together and hes shape of the regular pentagon.Something along those lines anyway.....
There are several options: A hexagon based pyramid A pentagonal based bipyramid A triangular based prism + quadrilateral pyramid (attached along a quadrilateral face) A triangular pyramid on a triangular prism (attached along a triangular face)
Think of your regular trapezoid (half a hexagon). Now cut it in half with a line perpendicular to the top and bottom. You can see the right angles along one side. The top and bottom lines are parallel. The seond angle on the bottom is acute, and the second top is obtuse. Can't be bothered to provide diagrams, though. Draw them yourself.
Assuming you cut it at the angles, the answer is " A Polygon" of 5 sides, also called an irregular pentagon. If you were to cut the octagon along the straight lines, the answer would still be a polygon but then it would have 6 sides and be called an irregular hexagon. For example, cutting a stop sign vertically down the middle would give you a six sided polygon.
The resultant of two forces P and Q acting along the same line is the algebraic sum of the two forces. If they are acting in the same direction, the resultant is equal to the sum of the forces. If they are acting in opposite directions, the resultant is equal to the difference between the two forces.
It could be an irregular hexagon: for example, a regular hexagon that has been stretched along one diagonal.It could be an irregular hexagon.
If the forces are all normal (at right angles to) the sides the resultant is 0 (they all cancel each other out ).
A hexagon need not have any lines of symmetry. Or, it can have just one line of symmetry. A regular hexagon has six lines of symmetry, including three along the lines bisecting the angles and three along the lines formed by bisecting the sides. A regular hexagon has a rotational order of 6.
To calculate the resultant of opposing forces, you need to find the vector sum of the forces. This involves adding the forces together while considering their magnitudes and directions. You can do this by using vector addition techniques or resolving the forces into components along the x and y axes.
A hexagon need not have any lines of symmetry. Or, it can have just one line of symmetry. A regular hexagon has six lines of symmetry, including three along the lines bisecting the angles and three along the lines formed by bisecting the sides. A regular hexagon has a rotational order of 6.
Resultant forces are the single force that has the same effect as all the individual forces acting on an object combined. When multiple forces act on an object, the resultant force represents the total effect of those forces in terms of their magnitude and direction. Mathematically, the resultant force is found by vector addition of all the individual forces.
When forces are in different directions, you can resolve them into their components along specific axes. This allows you to analyze their effects separately and find the resultant force in the desired direction. Summing up the components along each axis using vector addition and trigonometry can help determine the overall effect of the forces.
It is approx 1087.6 N along the bisector of the two lines of action.
Only an equilateral triangle, square and a regular hexagon can be used to make regular tessellations but there are innumerable polygonal and non-polygonal shapes which will tessellate by themselves, and others which will tessellate along with other shapes.
ABCD is a squre. forces of magnitudes 1,2,3,P, and Q units act along AB, BC, CD, DA and AC respectively. find the value of P and Q so that the resultant of five forces is a couple
Resolving a force into components along mutually perpendicular directions requires the calculation of the cosine and sine of the angle made by the force with one of them. The resultant of two two forces acting at right angles to one another is in the direction whose tangent is proportional to the forces.