By I. Miller

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Close for our purpose For many practical 3. 14+. 7. Area A of a trapezoid of base b and c and altitude h. A = J(5 + c)ft. (Fig. ) FIG. 4. 8. Length c of the hypotenuse of a and right triangle of sides a 6. (Fig. ) FIG. 5. Volume 9. V of a cube of edge a. F = a3 (Fig. ) . a Fio. 6. 10. Volume V of a rectan- gular solid of length wand I, width altitude. A. V= Iwh. (Fig. ) r. 27rr. is sufficiently we may D FIG. 7. AN INTRODUCTION TO MATHEMATICS 28 11. Volume radius of base [CHAP. V of a cylinder of altitude h, and h r.

X+ 13. 2x* 14. 2. 11. x*. + V following functions on coordinate paper. 2x 12. x* [CHAP. 1. x 2 - 16. x 16. x\ 1. x*. 31. Statistical Data. In Art. 30 it was shown how to graph a functional relation where the relation can be expressed by an As stated before there are many functional algebraic equation. relations that can not be expressed by an algebraic equation. As an example there is FIG. 14. a relation between the weight of a calf Time-Temperature Graph. but we can not express this relation by an algebraic relations may be exhibited by means of a equation.

D changes. J, I the other side AN INTRODUCTION TO MATHEMATICS 34 Graph 9. 10. ttie + 3. 3x - + x. +x+ 13. 2x* 14. 2. 11. x*. + V following functions on coordinate paper. 2x 12. x* [CHAP. 1. x 2 - 16. x 16. x\ 1. x*. 31. Statistical Data. In Art. 30 it was shown how to graph a functional relation where the relation can be expressed by an As stated before there are many functional algebraic equation. relations that can not be expressed by an algebraic equation. As an example there is FIG. 14. a relation between the weight of a calf Time-Temperature Graph.

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