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By Gonzalez M.P.

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2194. 47. 007750. 40. 08. 44. 9202. 48. 05842. 20. Significant figures. Tables I and II do not give exact values of squares or of trigonometric functions; they give the four-place numbers that are nearest to the true values. The latter are usually unending decimals. We should not expect that computations based tables will give better than four-place accuracy. these ideas more precise. on these make We now Let us define the significant figures (or digits) of a number as its with the first that is not zero and ending with the last that is not zero, unless some other convention is explicitly stated.

2320. 35'. 300. 8446. 9940. 9105. 5105. 4050. 6845. 9500. In solving Square roots. 54) . S43) 2 2. We Solution. 53, approximately. 07. of finding squares 2 page 2, go down the column headed the column headed 4. 54) 2 Example . roots. 1. Solution. c2 18. 53 - 1255. approximately. Example Solution. 3. 543) - 2 - . 001255. 55, RIGHT TRIANGLES 25 N If the number whose square is not between 1 and 10, move the decimal point to the right (or left) k places so as to obtain a number N\ between 1 and 10.

Interpret which sin a = If we can make (6) more precise by saying = + 1, there is just one value of between a = 1, or if a and 360 for which sin 6 = a, but for all other values of a be1 and + 1 there are just two values of 6 between tween and for sin a. which 360 that this understanding, if of the sine function in rectangular coordinates. The 29 are visualized if we draw a graph of the sine properties given in function as given in the equation y = sin x. In this equation x and 30. Graph y are no longer coordinates of a vertex P of a triangle of reference; instead, x now stands for the number of degrees in an angle and y is the positive or negative number that gives the value of sin x.

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