√100以上 ƒ|ƒP‚Æ‚é ƒxƒgƒxƒgƒ“ 280512

4月 18, 2021

Edit The solution below is for the image in this link, which is probably different from yours I've seen this exact question a few times in the past, but likely with a different graph each time\ q t o ^ t x z ² w q ` o G !9Þ9Ú9Ý9Ú9ß 6 t ÿ þ ^ L f ;

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ƒ|ƒP‚Æ‚é ƒxƒgƒxƒgƒ"-Let P(x) = F(x)G(x) and Q(x) = F(x)/G(x), where F and G are the functions whose graphs are shown (a) Find P ' (2) (b) Find Q ' (7) The graph for this problem is on page 1, I'm sorry I could not copy it on this Please help me step by step Answer (a) P'(2) will be the derivative of P(x) evaluated at x=2 So first, we take a derivative In this section, you should have learned} Ë > / º 0 G É ¨ s É 1 R À Ì O É ° æ É W X 2 È Ë Ù Ç É r ø ì

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You can put this solution on YOUR website!T g E X e t @ m R m c Æ p g C í ¼ @ @ { @ @ T @ @ º Í ¶ ß É @1571 N10 7 ú C ú j ú B M V A Ì p6 _ Æ Å g p Å « é ¬ ^ o C I K X d m k C ¹ E Ñ L s n î ñ û W ¯ ¼ F k C ¹ v E î ñ ± Ñ L v E î ñ Z ^ n æ Û

1 0 2 Ö W · é å v È A E g J Ì ê Â Å é 1) B ¢ Ä É ¨ ¯ é æ s ¤ Å Í A ¸ _ á Q Ò Ì A J x Í ACreated Date £Ø í Ãuaè õ`ÔäÂÑ°ÚFree equations calculator solve linear, quadratic, polynomial, radical, exponential and logarithmic equations with all the steps Type in any equation to get the solution, steps and graph

Title ã æ ´æ °å® äº ã »0219è¿½å æ ´æ °ã 022ã ç å·¥ç ã 19ä¿®å£«å¦ä½ è« æ± è« æ ä¸ è¦§xlsxA) Apply product rule P'(x) = F'(x)G(x) F(x)G'(x) From the graphs you get for x=1 F(1) = 3 G(1) = 2 The value of the derivative is the slope of a tangent in the point for x=1Letting u = g(x)and v = f (x)and observing that du = g (x)dxand dv = f (x)dx, we obtain a Quotient Rule Integration by Parts formula dv u = v u v u2 du (2) As an application of the Quotient Rule Integration by Parts formula, consider the

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U C m x V v ª è ¼ É Ü Ü ê Ä ¢ é w p _ ¶ Ì V F A Ì Ú i Ð ï È w _ ¶ 1 Ò É ¨ ¯ é V F A j 0 5 10 15 25 1 2 3 4 5 6 7 8 9 10 11 12F § ï Â Ó è µ æ æ µ A M ¬ ý Ú ï ³ ã ï Ï µ Ö ¿ « Ð * A L å D Ô Â ï § f y þ q Ü Ò æ y y yThe instructions say let f and g be differentiable functions such that f(1) = 4 g(1)=3 f '(3)=5 f '(1)=4 g '(1)=3 g '(3)=2 I don't know why they gave the f ' and g ' of 3, unless to simply confuse I thought I knew how to do this type of problem, but I keep getting 36 as an answers, when the only possible ones are 9, 15, 0, 5, 12

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