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The most important idea in all of calculus is that it is possible to calculate an integral without calculating Riemann sums and passing to the limit This is the Fundamental Theorem of Calculus, attributed to Leibniz and Newton We now

FOLLOWER ANGLE (DEGREES)

CAMCO B-12345 (SAMPLE) FOLLOWER RADIUS FOLLOWER VELOC FOLLOWER ACCEL (INCHES) (INCHES/SEC) (INCH/SEC/SEC)

-= --

Theorem 41 (Fundamental Theorem of Calculus)

RADIUS OF CURV (INCHES) 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750 13750

f (x) dx = F (b) F (a)

3370000 3380000 3390000 3400000 3410000 3420000 3430000 3440000 3450000 3460000 3470000 3480000 3490000 3500000 3510000 3520000 3530000 3540000 3550000 3560000 3570000 3580000 3590000 3600000

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We use the Fundamental Theorem In this example, f ( x) = x 2 We need to find an antiderivative F From our experience in Section 41, we can determine that F ( x) = x 3 /3 will do Then, by the Fundamental Theorem of Calculus,

Substituting the values of C1, C2, and C3 in the displacement equation gives the curve from C to D 3 b q - b h q h - h + h + p h + h + 2 h (1 + p ) 8 4 y= sin 4p 4 2p 2 4 2p b 2p b or b q- q 1 p 4 sin 4p y = h - + 2(1 + p ) 2 b 2p b

Since Penny is walking away from the light at 05ft/s and the tip of her shadow is growing at 067 ft/s her shadow is getting longer as she moves away from the light

x 2 dx = F ( 2) F ( 0) =

(35)

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5 Nov 2017 ... 2) When I try to load a blob on the PDFViewer , I do not see it. Are there any restrictions on communication with Azure Cloud Storage?

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b At point D ie, when q = the total displacement can be found from this equation to be 2 p y = h 1 + 2 The displacement of the nal segment is y3 = y - y1 - y2 or 1 p 1 y3 = h + + 4 4 2p From the relationship y1 + y2 + y3 = we establish the relationship between h and h h = h 2+p (36) h , 2

03 8 23 = 3 3 3

Therefore, the displacement equations of the rst three segments are y= y= h 2+p h 2+p 1 q 2q sin 4p b 2p b

0 q

In this example, f ( x) = ex cos 2x + x 3 4x An antiderivative for f is F ( x) = ex ( 1/2) sin 2x + x 4 /4 2x 2 Therefore

(025) = 020 (-025) = 188

(37)

( ex cos 2x + x 3 4x) dx = F ( 2) F ( 1) 24 1 sin( 2 2) + 2 22 2 4 14 1 sin( 2 1) + 2 12 2 4

b 4p b 2 1 1 4 - 2p + b q - 8 + b 2 q - 8 b qq h p 1 2 - + 2(1 + p ) + sin 4p y= b 2p b 2+p 2

Evaluating all constants, characteristic curve equations are: for q q 1 , b 8 q q 1 y = 009724613h 4 - sin 4p b p b h q 1 - cos 4p b b h q y = 4888124 2 sin 4p b b h q y = 61425975 3 cos 4p b b y = 03889845 (38)

= e2

1 q 3 , 8 b 8 q2 q y = h 2444016188 - 022203094 + 000723406 b b h q 4888124 - 0222031 b b h y = 2 ( 488124) b y = 0 y =

The demand rate is increasing by 020 hundreds of units per month when the price is $400 and dropping by $025 per month Carrying the units through this problem is difficult because the constants in the original equation must have the appropriate units to make each term in the equation have the same units

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