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EJERCICIOS () = √ + 1 2 3 βˆ’ β„Ž β€² (1) () = ( x) 2 1 +x βˆ’2 βˆ’3 x ()= 1 2 ( x) βˆ’1 2 βˆ’2 x βˆ’3 βˆ’ΒΏ 3 ’ (1)= 1 2 ( x) βˆ’1 2 βˆ’2 ΒΏ ’ (1) = 1 2 √ 1 βˆ’2βˆ’3 = 1 2 βˆ’5= 1 2 βˆ’ 10 2 = βˆ’9 2 ’ (1)= - 9 2 () = sin √ x = sin ΒΏ ()= cos ΒΏ ()= cosΒΏ ()=cos ΒΏ ( x n ) ' =nx nβˆ’1 FΓ³rmula utilizada

EJERCICIOS_tbjo_3

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EJERCICIOS 𝑆𝑖 𝑓(π‘₯) = √π‘₯ + 1 π‘₯ 2 βˆ’ 3π‘₯ β„Žπ‘Žπ‘™π‘™π‘’ 𝑒𝑙 π‘£π‘Žπ‘™π‘œπ‘Ÿ 𝑑𝑒 𝑓 β€² (1)

𝑓(π‘₯) = (x )21+xβˆ’2βˆ’3x

(π‘₯)= 12

( x ) βˆ’12

βˆ’2 xβˆ’3βˆ’ΒΏ3

𝑓’(1)= 12

( x ) βˆ’12

βˆ’2ΒΏ

𝑓’(1) = 1

2√1βˆ’2βˆ’3 = 1

2βˆ’5=1

2βˆ’10

2=βˆ’9

2

𝑓’(1)= -92

𝑓(π‘₯) = sin √ x

= sin ΒΏ

(π‘₯)= cosΒΏ

(π‘₯)= cos¿𝑓(π‘₯)=cos ΒΏ

( xn )'=nxnβˆ’1 FΓ³rmula utilizada