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The value of a fraction is not changed if the numerator and denominator are both multiplied or divided by the same quantity In regard to the multiplication of fractions, the PRODUCT of two fractions is equal to the product of the two numerators over the product of the two denominators ; that is which is read as A over B, meaning A divided by B If we write A C AC B D BD In regard to an EQUATION, the equality of the two sides is preserved if the same operation is applied to both sides of the equation For instance, multiplying both sides of the equation A=B C by B shows that A BC; thus, A=B C and A BC denote the same relationship among the quantities A, B, and C.

possible).

(when possible).

Next we have the algebraic form B a , in which B is called the base number and in which the exponent a is the power to which B is to be raised The exponent a can be any positive or negative integer or fraction If a is a positive integer (positive whole number), then B a is simply a shorthand notation for the number of times B is to be multiplied by itself; thus, B 2 BB, B 3 BBB, and so on Or, if a is an integer, then B a denotes the reciprocal of B a ; that is, B a 1=B a Thus, B 1 1=B, B 2 1=BB, B 3 1=BBB, and so on If the exponent is a fraction 1/a, then B1=a is the ath ( aye th ), root of B.

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Declare only one member per line. Avoid shadowing variables. This occurs when an instance variable has

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the same name as a local or block variable. While the compiler will allow it, shadowing is considered very unfriendly towards the next co-worker (remember: potentially psychopathic) who has to maintain your code.

For instance, if a 2, then B1=a B1=2 , which is called the square root of B, which is also written using the radical sign , thus p B1=2 B C.

Three guesses. You better use capitalization correctly when you declare and use your package, class, interface, method, variable, and constant names. The rules are pretty simple:

which is de ned to mean that B C2 Likewise, B1=3 is the cube root of B, which can be written in the form p B1=3 3 B C meaning that and so on. Thus 16 1=2 8 23 . All of the foregoing operations with exponents can be summarized in the following laws of exponents, which are valid for all positive and negative integral and fractional values of the exponents. 1. 2. 3. 4. B a B b B a b (exponents add in multiplication) B a =B b B a b (numerator exponent minus denominator exponent in division) B a b B ab (B to power a, raised to power b) B=C a B a =C a (fraction B/C raised to power a) B C3 p p 16 4, because 4 2 16, and 8 1=3 3 8 2, since

The safest bet is to use lowercase when possible:

Typically they should be nouns; capitalize the first letter and any other first letters in secondary words within the name:

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In the above, note that (1) and (2) apply for like base numbers only. To close our discussion of exponents, suppose a 0 in law (1) above; for this case, using law (1), we have that B 0 Bb B 0 b Bb , which can be true only if B 0 1. Thus it is de ned that B to the zero power is one, that is, B 0 1, where B has any nite value except zero (because no value is assigned to the expression 00 ). The right triangle is important in algebraic applications. Let us denote the sides of a right triangle by a, b, and c, where side c, opposite the 908 angle, is the hypotenuse, as shown below. In any right triangle it is true that c2 a2 b2 the Pythagorean theorem thus, c p a2 b2

Typically they should be verbs; the first word should be lowercase, and if there are secondary words, the first letter of each should be capitalized:

initialize(); or getTelescopicOrientation();

The degree of an algebraic equation is equal to the highest power of the unknown in the equation. Thus, if a and b are known constant values, and x denotes the value of an unknown quantity, the basic FIRST DEGREE or linear equation is of the form ax b 0 the solution of which is x b=a Or, if a, b, and c are known constant values, with x denoting the value of an unknown quantity, the basic SECOND DEGREE or quadratic equation is of the general form ax2 bx c 0 the solutions of which are x p 1 b b2 4ac 2a

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