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Plot[{Sin[x],Sin[2 x],Sin[3 x]},{x,0,2 o}]

A B C A B A C Distributive Law m A B mA B A mB A B m, where m is a scalar.

0.5

1.0

2 + y2 )

Also the following consequences of the de nition are important: 4. 5. i i j j k k 0, i j k; j k i; k i j If A A1 i A2 j A3 k and B B1 i B2 j B3 k, i A B A1 B1 then j A2 B2 k A3 B3

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Plot3D[(x2 + 3 y2) (x2 + y2),{x, 3,3},{y, 3,3}] or Plot3D[(x^2 + 3 y^2)* Exp[ (x^2 + y^2)],{x, 3,3},{y, 3,3}]

1.0 0.5 0.0 2 0 2 2 0 2

Pi or o is the ratio of the circumference of a circle to its diameter. E or is the base of the natural logarithm.

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The equivalence of this component representation (5) and the geometric de nition may be seen as follows. Choose a coodinate system such that the direction of the x-axis is that of A and the xy plane is the plane of the vectors A and B. (See Fig. 7-9.) i j k Then A B A1 0 0 A1 B2 k jAjjBjsine K B1 B2 0 Since this choice of coordinate system places no restrictions on the vectors A and B, the result is general and thus establishes the equivalence.

Both Pi and E are treated symbolically and do not have values, as such. However, they may be approximated to any degree of precision.

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EXAMPLE 1 N[o, 500] will produce a 500 significant digit approximation to (499 decimal places).

N[o,500] 3.1415926535897932384626433832795028841971693993751058209749445923078164062 862089986280348253421170679821480865132823066470938446095505822317253594081 284811174502841027019385211055596446229489549303819644288109756659334461284 756482337867831652712019091456485669234603486104543266482133936072602491412 737245870066063155881748815209209628292540917153643678925903600113305305488 204665213841469519415116094330572703657595919530921861173819326117931051185 480744623799627495673518857527248912279381830119491

Fig. 7-9

Degree is equal to Pi/180 and is used to convert degrees to radians. GoldenRatio has the value (1 + 5 ) / 2 and has a special significance with respect to Fibonacci series. It is used in Mathematica as the default width-to-height ratio of two-dimensional plots. Infinity or is a constant with special properties. For example, + 1 = . EulerGamma is Euler s constant and is approximately 0.577216. It has applications in integration and in asymptotic expansions. Catalan is Catalan s constant and is approximately 0.915966. It is used in the theory of combinatorial functions.

EXAMPLE 18 To obtain the Maclaurin polynomial of degree 5 for the function f ( x ) = e x , we can use the

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CHAP. 7]

Derivative[k][f][0]x k!

Series[f[x], {x, a, n}] generates a SeriesData object2 representing the nth degree Taylor polynomial of f(x) about a.

f[x_]= Exp[x]; Series[f[x], {x, 0, 5}] 2 3 4 5 1 + x + x + x + x + x + O[x]6 2 6 24 120 The symbol O[x]6 in the above expansion represents the order of the omitted terms in the (infinite) expansion. O[x]6 means that the omitted terms have powers of x of degree 6.

6. jA Bj the area of a parallelogram with sides A and B. 7. If A B 0 and neither A nor B is a null vector, then A and B are parallel.

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