Elements of Analytical Geometry, And of the Differential And Integral Calculus

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Here a;=20 and dx=^ ; .-. du—Z X 400 x-ni-=:120 cubic inches.
Differentiate the following functions : Ex. 13. .M=a2+2aa!3— K.
Ex.14. u—(a+xY.
Ex. 15. u=a^—x\ Ex. 16. u=ax^+ly^--, Ex. IT. M=4a!*— 3a^+5a;2— 6a!.
Ex. 18. u=Zo^+bx^+cx^.
Ex. 19. u=1x^+9x*—5x^+3x^—4x+c.
Ex. 20. u=x'^—ix+5Vx—6x^.
Ex. 21. u=5x^—3y^+4x^—l/*+c.
Ex.22. u—{ax+x^y.
Ans. du=2{ax+x^) {a-\-2x)dx.
Ex.23. 'u={ax+x'^y.
Ans. du=:S{ax+x'^y (a+2x)dx.
Ex.24. w=(aa;2+a;3)2.
Ans. du=2x^{a+x) {2a+3x)dx.
Ex. 25. u—{ax^+x^y.
Ans. du—3x^{a
...+xy{2a+Sx)dx.
Ex.26. u—{l+xy.
124 DrPFEEENTlAL CALCULUS.
Ex. 27.
'• "4^ Ans. 2.^-^^—^ — .
,-s^ia.3j_3a^ k Ex. 28. u=dx^ +1x^-2!^+^.
Ex. 29. If the area of a square increase uniformly at the rate of -jiji-th of a square inch a second, at what rate is the side increasing when the area is 100 square inches ?
Let £B=the side, and M=the area; then u—f{x) =x% and therefore x=f'{u) — V'u, du du *""2-v/M~2a!' , _ du or u=x^', .•.auz=2xax: /.dx^-^.
Here du=-^, and a;=VM=-v/lOO=:10, and 2a;=20; .-.


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