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Q1:
Dado que π₯ = π‘ + 5 3 e π¦ = π‘ β 3 π‘ 2 , encontre d d 2 2 π¦ π₯ .
Q2:
Dado que π₯ = 2 π ο¨ ο e π¦ = π‘ π ο± ο¨ ο , encontre d d ο¨ ο¨ π¦ π₯ .
Q3:
Dado que π₯ = π‘ + 1 2 e π¦ = π β 1 π‘ , encontre d d 2 2 π¦ π₯ .
Q4:
Dados que d d π§ π₯ = 5 π₯ β 6 e d d π¦ π₯ = 2 π₯ β 1 2 , determine d d 2 2 π§ π¦ em π₯ = 1 .
Q5:
Encontre d d 2 2 π¦ π₯ se π₯ = β π 4 π e π¦ = β 2 π 4 .
Q6:
Se π₯ = 8 8 π§ s e c e β 5 π¦ = 7 8 π§ t g , determine d d ο¨ ο¨ π¦ π₯ .
Q7:
Se π¦ = ( π₯ + 4 ) οΉ β 4 π₯ β 1 ο 2 e π§ = ( π₯ β 5 ) ( π₯ + 4 ) , encontre ( 2 π₯ β 1 ) π¦ π§ 3 2 2 d d .
Q8:
Determine d d 2 2 π¦ π₯ , sendo π₯ = 6 π l n 5 e π¦ = β 8 π 3 .
Q9:
Dado que π₯ = 3 π‘ + 1 3 e π¦ = 3 π‘ β π‘ 2 , encontre d d 2 2 π¦ π₯ .
Q10:
Dado que π₯ = 3 π‘ + 1 3 e π¦ = 5 π‘ β π‘ 2 , encontre d d 2 2 π¦ π₯ .
Q11:
Dado que π₯ = π ο e π¦ = 4 π‘ π ο± ο , encontre d d ο¨ ο¨ π¦ π₯ .
Q12:
Dado que π₯ = 2 π‘ + 4 2 e π¦ = 5 π β 4 5 π‘ , encontre d d 2 2 π¦ π₯ .
Q13:
Dados que d d π§ π₯ = β 7 π₯ + 7 e d d π¦ π₯ = 3 π₯ β 1 2 , determine d d 2 2 π§ π¦ em π₯ = 0 .
Q14:
Dados que d d π§ π₯ = β π₯ + 6 e d d π¦ π₯ = 2 π₯ + 5 2 , determine d d 2 2 π§ π¦ em π₯ = β 1 .
Q15:
Se π₯ = 4 6 π§ s e c e β π¦ = 7 6 π§ t g , determine d d ο¨ ο¨ π¦ π₯ .
Q16:
Se π₯ = 2 5 π§ s e c e β 3 π¦ = 5 π§ t g , determine d d ο¨ ο¨ π¦ π₯ .
Q17:
Se π¦ = ( β π₯ + 2 ) οΉ 3 π₯ + 2 ο 2 e π§ = ( β π₯ + 2 ) ( π₯ + 3 ) , encontre ( β 2 π₯ β 1 ) π¦ π§ 3 2 2 d d .
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