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2 y = - A(b3 p ) [1 - cos(pq b3 )] + y2q + y2 y3 = y2 2 y3 = 2 A(b3 p ) + Ab 2 b3 + 2 Ab1b3 p + Ab 2 2 + 2 Ab1b 2 p + (2 Ab12 p )(1 - 2 p ) 2
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Let s examine the program in detail to understand how it works. In base, the function who( ) is declared as virtual. This means that the function can be redefined by a derived class. Inside both first_d and second_d, who( ) is redefined relative to each class. Inside main( ), four variables are declared: base_obj, which is an object of type base; p, which is a pointer to base objects; and first_obj and second_obj, which are objects of the two derived classes. Next, p is assigned the address of base_obj, and the who( ) function is called. Since who( ) is declared as virtual, C++ determines, at run time, which version of who( ) is referred to by the type of object pointed to by p. In this case, p points to an object of type base, so it is the version of who( ) declared in base that is executed. Next, p is assigned the address of first_obj. Recall that a base class pointer can refer to an object of any derived class. Now, when who( ) is called, C++ again checks to see what type of object is pointed to by p and, based on that type, determines which version of who( ) to call. Since p points to an object of type first_d, that version of who( ) is used. Likewise, when p is assigned the address of second_obj, the version of who( ) declared inside second_d is executed.
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The shape of a bevel is determined by Bevel Depth and Bevel Angle.
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Refer to this procedure in subsequent problems. It is a very logical procedure for growth and decay problems and it works. Growth and decay problems are favorite test problems. Know how to work them and especially know how to switch fiom exponential equations to logarithmic equations and vice versa and know how to take logs and perform exponentiation on your hand calculator.
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6. Error Analysis Compare your data with that of your classmates. Did others use more
Perfection Appreciation and being needed Respect and admiration The expression of deep feelings and connections with others Knowledge and wisdom Meaning, certainty, and trust Stimulation and pleasure Control and justice Harmony and comfort
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is then called an improper integral with in nite integrand at b. We often just say improper integral because the source of the improperness will usually be clear from context. The next de nition tells us how such an integral is evaluated. If
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