Ejercicios Unidad 4.3.docx

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CALCULO VECTORIAL Resuelve correctamente los siguientes ejercicios: 1. Obtener la segunda derivada de las funciones: a. 𝑧 =

π‘₯ 3 +5 π‘₯ 3 βˆ’8

π‘₯ 2 +4

b. 𝑧 = 3π‘₯ 5 √2π‘₯ + 2 βˆ’ π‘₯2βˆ’2 4

7

c. 𝑧 = π‘₯2 + π‘₯4 βˆ’ sen(5π‘₯ 6 ) 3

2

d. 𝑧 = (𝒆2π‘₯ +5) e. 𝑧 = √5π‘₯ 5 + 8 + (5π‘Ž)2π‘₯ βˆ’ 7

INTEGRANTES DEL EQUIPO: 1. 2. 3. 4. 5. 6.

Resuelve correctamente los siguientes ejercicios: 2. Obtener la tercera derivada de las funciones: a. z = 3π‘₯ 3 + 5π‘₯ 2 βˆ’ 10π‘₯ + 8 3

4

b. 𝑧 = (𝒆π‘₯ +8) c. 𝑧 = 9π‘₯ 4 √5π‘₯ + 2 d. 𝑧 = e. 𝑧 =

π‘₯ 3 +4 π‘₯ 3 βˆ’2 6 9 + π‘₯4 π‘₯2

βˆ’ sin(π‘₯ 2 )

INTEGRANTES DEL EQUIPO: 1. 2. 3. 4. 5. 6.

CALCULO VECTORIAL Respuestas: f.

156π‘₯ 4 +624π‘₯ π‘₯ 9 βˆ’24π‘₯ 6 +192π‘₯ 3 βˆ’512

g. 60√2π‘₯ + 2π‘₯ 3 +

30π‘₯ 4 βˆ’ √2π‘₯+2

3π‘₯ 5 3

h. 900π‘₯ 10 sin(5π‘₯ 6 ) βˆ’ 150π‘₯ cos(5π‘₯ 2

2

2

falta

(2π‘₯ +2)2 4 6) 2

24

+ π‘₯4 + 2

2

140 π‘₯6 2

2

i.

48π‘₯ 2 𝒆2π‘₯ (𝒆2π‘₯ +5) + 12𝒆2π‘₯ (𝒆2π‘₯ +5) + 96π‘₯ 2 𝒆4π‘₯ (𝒆2π‘₯ +5)

j.

4(ln(π‘Ž)+ln(5)) (5π‘Ž)2π‘₯ +

50π‘₯ 3

2

√5π‘₯ 5 +8

625π‘₯ 8

βˆ’

4(5π‘₯

5

3

+8)2

a. 18 4 4 4 4 4 b. 1728π‘₯ 9 𝒆3π‘₯ + 12288π‘₯ 9 𝒆2π‘₯ + 12288π‘₯ 9 𝒆π‘₯ + 1296π‘₯ 5 𝒆3π‘₯ + 13824π‘₯ 5 𝒆2π‘₯ + 4 4 4 4 27648π‘₯ 5 𝒆π‘₯ + 72π‘₯𝒆3π‘₯ + 1152π‘₯𝒆2π‘₯ + 4608π‘₯𝒆π‘₯ c. 216√5π‘₯ + 2π‘₯ +

810π‘₯ 2 √5π‘₯+2

+

3375π‘₯ 4 5 )2

8(5π‘₯ +2

βˆ’

675π‘₯ 3

360π‘₯ 6 +1152π‘₯ 3 +144

d. βˆ’ π‘₯ 12 βˆ’8π‘₯9 +24π‘₯6 βˆ’32π‘₯3 +16 e. 8π‘₯ 3 cos(π‘₯ 2 ) + 12π‘₯sin(π‘₯ 2 ) βˆ’

3

(5π‘₯ +2)2

144 1080 βˆ’ π‘₯7 π‘₯5

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