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Hyperbolic Paraboloid

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Graphs and Level curves of functions of Two variables Definitions The set of points (x,y) in the plane where a function f (x,y) has a constant value f(x,y)=c is called a level curve of f The set of all points (x,y,f (x,y)) in space, for (x,y) in the domain of f, is called the graph of f The graph of f is called the surface z=f (x,y) The equation of the following hyperbolic paraboloid is `z=50+x^2-y^2`
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JEE Question Solved Physics

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 Four identical solid spheres of mass 'm' and radius 'a' are placed as shown Find the moment of inertia of the system through A and axis parallel to DB Since the size of sphere is small it can be considered as a point object and moment of inertia about the given line can be calculated as follows. DE and BF can be calculated from respective triangles and CA and EF are the diagonals of the square. A is the mid point of EF. `I=M\timesK^2` `I=m\times 0^2 + m\times BF^2 + m\times CA^2 + m\times DE^2` =`m\timesl^2/2+m\times(sqrt(2) l)^2+m\times l^2/2` =`3ml^2`
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Code to start with Plus1 and 10th

print("Hello Future Promises")  a=int(input("Number1: "))            b=int(input("Number2: "))  print("Entered no1 ", a)  print("Eneterd no2 ",b)  print("Quotient",a/b)  print("Product",a*b) Output Hello Future Promises Number1: 23 Number2: 45 Entered no1  23 Eneterd no2  45 Quotient 0.5111111111111111 Product 1035
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