y.flx) with fux) Lashx, By def 17.5, the length of |L = b 0≤x≤1 a Contour (give wised Smoosh Live) is defined by. /8' it) | do where 8: [a, b] Smooth parametridation of نادر Love is xxx) = x I do. (dr, dy) = (1, Sight) L = dv dv = yut) - cash (o) (Given that for Osust. Que have (o)= af (Losht) = Sinht It sinh ngo do Losht do (or short = cosht By hyperbolic formula It, casht) La sinh vi 0 = Sinh Ź Sinh UI) sinh con sinh l Y 0
y.flx) with fux) Lashx, By def 17.5, the length of |L = b 0≤x≤1 a Contour (give wised Smoosh Live) is defined by. /8' it) | do where 8: [a, b] Smooth parametridation of نادر Love is xxx) = x I do. (dr, dy) = (1, Sight) L = dv dv = yut) - cash (o) (Given that for Osust. Que have (o)= af (Losht) = Sinht It sinh ngo do Losht do (or short = cosht By hyperbolic formula It, casht) La sinh vi 0 = Sinh Ź Sinh UI) sinh con sinh l Y 0
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 10E
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Can you check if I have done this right please, thank you.
![y.flx) with fux) Lashx,
By def 17.5, the length of
|L =
b
0≤x≤1
a Contour (give wised Smoosh Live) is defined by.
/8' it) | do where 8: [a, b]
Smooth parametridation of
نادر
Love is
xxx) = x
I do. (dr, dy) = (1, Sight)
L =
dv
dv
=
yut) - cash (o)
(Given that
for Osust.
Que have (o)=
af (Losht) = Sinht
It sinh ngo do
Losht do (or short = cosht
By hyperbolic formula
It, casht)
La sinh vi
0
=
Sinh
Ź
Sinh UI) sinh con sinh l
Y
0](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3688a312-1b6e-40d4-973f-537807921925%2F2152fddc-1c2a-4907-9349-01a1eda9e2b6%2Fqji2miu_processed.jpeg&w=3840&q=75)
Transcribed Image Text:y.flx) with fux) Lashx,
By def 17.5, the length of
|L =
b
0≤x≤1
a Contour (give wised Smoosh Live) is defined by.
/8' it) | do where 8: [a, b]
Smooth parametridation of
نادر
Love is
xxx) = x
I do. (dr, dy) = (1, Sight)
L =
dv
dv
=
yut) - cash (o)
(Given that
for Osust.
Que have (o)=
af (Losht) = Sinht
It sinh ngo do
Losht do (or short = cosht
By hyperbolic formula
It, casht)
La sinh vi
0
=
Sinh
Ź
Sinh UI) sinh con sinh l
Y
0
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