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Sumario area bajo la curva y métodos de integración $10.49   Add to cart

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Sumario area bajo la curva y métodos de integración

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integración por partes, area bajo la curva e integral definida

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  • July 12, 2022
  • 3
  • 2021/2022
  • Summary
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Integration por partes




.*
se utilizaparaintegrarprodvctosnotriviales : Ilate
simplilicarantes.de
1)Ilegiritydv
1) formula : inteqraiaqvi
2) Derivative integrardv
fvolv .=uv fvoiv -

,
donde
Con Una
UYV
misma variable
sontunciones
.
3) Sudv=uv- Svdu
4) Reescribir
5) Simplificarsvdu
-



fxédx -
_
✗ text -


Se×dx=×e×_e×+c Inver "

L
A
ogaritm.ca
lgebraica
6) Simplificarlsemeiantes factor comin/ ,




dv=e×dz ¥ T "
" " ◦ met
""



¥HV=✗
.by/acijn..=*v=ex.:
E
Ta u




. " .

2) Tabulacion : solo sepuede utilitarian tuncionespolinimicas .
2) Haler dos lolumnas ,
u a la izquierda
3)Derivarlt hasta 0

f×2é×d×= - x2é× -2×5×-2 e-
+
+ c
4)
5)
Integrardvhastallegaraloenu
Tot Tratarlineasdiagonalesentreambas
u dv 6) Multiplicate Parejas consigns intercalad
Segunda
2 ✗ "i¥¥" "
7) Reescribiry simplified
"" "

e-
'


✗ +



Se3×=e3× " "


fe
×
2x ! e--




+ c. → =
e
+ C
✓ e-
*
,
3 3 q
2 + este tresa
- ✗ la hora de derivav
V
0 -
e pasaadiuidir .




-




%1e-xxldx-flnxotx-lnx.x-fx.tk/=xlnH1-f*d
5×2 1- e- ) f 12×101-1 -

e- dx = ✗
2. ×
- -
e-





-12 dv=é×
ᵈv=d× ✓
* thx
=
×
do=z× ✓ = - e-
×
du= 1
"




5×25×0/-1=-54 -2×5×-2 e-
×
5×322×01-1=+38×-3×2 e "
-5×14×01-1=14-+2
"
-
✗ "
C be be
-

+
-



+ _




2 4 8 16 2
u dv dv
×
u

2-
+ e- ✗3 e.
2-1 U -
_ In -1 dV=X
2×1 -
e-
+ +
2-1
010=1 y=×2
× 3×2 @ × 2
2. * e- -
z
✓ +
0 _
e- 6×ve2×
+
4
"
6 Ve
-



8



0
16



Aplicaciones
El ingreso marginal para el producto de un fabricante es: > deriuadq
dr
do,
=
2000-200+-3012

Halle la función de demanda.

f- Sr
019
1)
Integrarlatunuiinde I' parahallar I
lafunciondel
1) Hallo valor original i
512000-209-392/019 ± "" " " +" " " ""

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