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-13x b) y = S dx Integrate. x2-5

-13x b) y = S dx Integrate. x2-5

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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I really need help figuring out how to do this problem, using the cheat sheet formula is needed in this equation
b) y = S dx Integrate. -13x x2-5
Transcribed Image Text:b) y = S dx Integrate. -13x x2-5
*TATTOO"CHEAT SHEET - USE OFTEN! youR THE BASICS derrv. PX) MP CO) MC RX) X - fcx)+y ly CAN BE +,Ø,-) Xf'cx)+SLOPE(SLOPE CAN BE +,Ø,- §Ø = MAX OR MIN OR H. P.I.}) integ %3D X *f"Cx) + CONCAVITY (CONCAVITY IS U,A,Ø {0iS POINT OF INFLECTION}) DERIVATIVES PRODUCTS AND QUOTIENTS y=x^ y'- nx^- you" u isA FUNCTION, %3D U AND V y=uv y'= u'v +uv n-1 y'=nu" (u') X IS VAR., ARE FUNCTIONS y= e" y'- u'e" e AND ny= u y'= u'v -uv' V CONSTANTS dautdin y=Lnu y's 4 LOGS AND EXPONENTS y=a" y'=a"u’ına ) WHERE u IS A FUNC, INTEGRALS yoa" g =a*x' ina fais const, + X +K , n#-1 X IS VARVABLE Fa*(1) Lna ntl +k, n+-1 in(e*) =x (SIMPLIFIED, NOT DERIVATIVE ) =X (SIMPUFIED, NOT DERIVATIVE) + e" +K In(MN)= Ln M+ unN in (A) - LnM -UnN Lin(MP) = y=lagax a =x 4- Ju'u"dx → inu tK n- STEPS WHERE M EN ARE FUNCTIONS. (CONVERSIONS NOT DERIVATIVES) Pn M WHICH INTEGRAL? 1) MAKE IT 2) FIND U; CREATE U' 3) WE HAVE 4) MAKE IT LOOK LIKE TEMPLATE 5) PERFORM INTEGRAL PRETTY: WE WANT. CHANGE OF BASE: y=loga x -LogX = In x loga DEFINITE INTEGRALS ALSO Una y=Sax'dx = afx*ax y=S(ax^+bx") dx Fa) = ffondx JHondk = FO = F(b) - F(a) "dx %3D %3D
Transcribed Image Text:*TATTOO"CHEAT SHEET - USE OFTEN! youR THE BASICS derrv. PX) MP CO) MC RX) X - fcx)+y ly CAN BE +,Ø,-) Xf'cx)+SLOPE(SLOPE CAN BE +,Ø,- §Ø = MAX OR MIN OR H. P.I.}) integ %3D X *f"Cx) + CONCAVITY (CONCAVITY IS U,A,Ø {0iS POINT OF INFLECTION}) DERIVATIVES PRODUCTS AND QUOTIENTS y=x^ y'- nx^- you" u isA FUNCTION, %3D U AND V y=uv y'= u'v +uv n-1 y'=nu" (u') X IS VAR., ARE FUNCTIONS y= e" y'- u'e" e AND ny= u y'= u'v -uv' V CONSTANTS dautdin y=Lnu y's 4 LOGS AND EXPONENTS y=a" y'=a"u’ına ) WHERE u IS A FUNC, INTEGRALS yoa" g =a*x' ina fais const, + X +K , n#-1 X IS VARVABLE Fa*(1) Lna ntl +k, n+-1 in(e*) =x (SIMPLIFIED, NOT DERIVATIVE ) =X (SIMPUFIED, NOT DERIVATIVE) + e" +K In(MN)= Ln M+ unN in (A) - LnM -UnN Lin(MP) = y=lagax a =x 4- Ju'u"dx → inu tK n- STEPS WHERE M EN ARE FUNCTIONS. (CONVERSIONS NOT DERIVATIVES) Pn M WHICH INTEGRAL? 1) MAKE IT 2) FIND U; CREATE U' 3) WE HAVE 4) MAKE IT LOOK LIKE TEMPLATE 5) PERFORM INTEGRAL PRETTY: WE WANT. CHANGE OF BASE: y=loga x -LogX = In x loga DEFINITE INTEGRALS ALSO Una y=Sax'dx = afx*ax y=S(ax^+bx") dx Fa) = ffondx JHondk = FO = F(b) - F(a) "dx %3D %3D
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