Articles

Adding and subtracting complex numbers are two of the most basic things you can do with them. Like when we add or subtract a polynomial, we put like terms together. In the same way, when we add or subtract complex numbers, we put together the real and imaginary parts of the numbers and then use the operation.
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The volume of a cone is equal to one-third of the volume of a cylinder that has the same base and height. This is similar to the way that the volume of a pyramid is equal to one-third of the volume of a prism that has the same base and height.
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Volume tells us how much space is inside a cylinder. For illustration's sake, let's say we want to know how much water a cylindrical jar can store; in this case, we will need to see the jar's volume. Find the product of the base area \((A)\) and the cylinder height \((h)\). This will give you the volume \((V)\).
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Surface Area of a Rectangle Prism Formula:
SA =\(2 [(width \times length) + (height \times length)\) \(+ (width \times height)]\)
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Surface Area of a cube \(=\) \(6 ×\) (one side of the cube)\(^2\)
Example:
\(6 \times  4^2 = 96\) m\(^2\)
 
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As the length of each edge of the cube is the same, We can find the volume of the cube if we know the length of one side: V = One side to the power of three.
There is also another way to find the volume of the cube that is Based on Area:
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A prism is a polyhedron with flat sides and bases of the same length. It is a solid object with flat sides, the same ends, and a cross-section that is the same length as the object. In Geometry, we will learn about the different prisms, such as a triangular prism, a pentagonal prism, and a hexagonal prism. Because it is a three-dimensional figure, it has both a surface area and a volume.
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The Circumference of a circle or the perimeter of a circle is the measurement of its boundary. Where the circle’s describes the region it occupied.  If a circle is opened and you make it into a straight line, its length is its circumference.
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Pythagoras theorem says if a triangle is right-angled (\(90\) degrees), the square of the hypotenuse is equal to the sum of the squares of the other \(2\) sides.
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It is possible to solve a lot of easy probability problems merely by understanding \(2\) basic rules, which are:

• The possibility of any sample point could be in a range of \(0\) to \(1\).
• The total probabilities of all the sample points within a sample space equals \(1\).

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