use the definition of the derivative

Use the definition of the derivative to find the derivative of g ( s ) = 4 s 2 + 6 s + 46. => 8 s or 8 or 4 s + 6 or 8 s + 6 or 4 s..

Find the derivative of g ( s ) = 5 (ln 2 s ) + 31 using the definition of derivative. => 10 s or 5 s or 5 s or 1 1 0 s or 5 2 s..

Find the derivative of f ( t ) = 1 8 6 t + 2 7 using the definition of derivative. => - 9 (6 t + 27) - 3/2 or - 54 (6 t + 27) - 3/2 or - 1 / 9 (6 t + 27) - 3/2 or (6 t + 27) - 3/2 or - (6 t + 27) - 3/2..

Find the derivative of f ( x ) = 1 6 9 x + 1 2 using the definition of derivative. => 1 4 4 ( 9 x + 1 2 ) 2 or - 1 4 4 ( 9 x + 1 2 ) 2 or - 9 ( 9 x + 1 2 ) 2 or 16 / 9 ( 9 x + 1 2 ) 2 or 9 ( 9 x + 1 2 ) 2..

If f ( t ) = 9 sec 5 t , then find f ′ ( t ) using the definition of derivative. => 45 cosec 5 t tan 5 t or 45 sec 5 t cot 5 t or 45 sec 5 t tan 5 t or 45 tan 5 t or - 45 cosec 5 t cot 5 t..

If f ( t ) = 7 cosec 11 t + 13, then find f ′ ( t ) using the definition of derivative. => - 77 sec 11 t tan 11 t or - 77 cosec 11 t or 77 cosec 11 t cot 11 t or - 77 sec 11 t cot 11 t or - 77 cosec 11 t cot11 t..

If f ( t ) = 11 e 9 t , then find f ′ ( t ) using the definition of derivative. => 11 / 9 e 9 t or e 9 t 9 or 11 e 9 t or 99 e 9 t or 9 e 9 t..

If f ( r ) = cos 1 6 r + 1 8 + 35, then find f ′ ( r ) using the definition of derivative. => - 32 ( sin 1 6 r + 1 8 1 6 r + 1 8 ) or 16 (sin 1 6 r + 1 8 ) or 8 ( sin 1 6 r + 1 8 1 6 r + 1 8 ) or - 8 ( sin 1 6 r + 1 8 1 6 r + 1 8 ) or 32 ( sin 1 6 r + 1 8 1 6 r +..

Differential calculus can be considered as mathematics of motion, growth and change where there is a motion, growth, change. Whenever there is variable forces producing acceleration, differential calculus is the right mathematics to apply. Application of derivatives are used..

Many polyhalogenated hydrocarbons find important use as industrial solvents, pesticides, refrigerants, medicines, inert lining of cooking utensils, etc. Some useful chloro compounds a..