I am looking for help with the top few bullet points. Not the chemistry problem WOIS Port Trait Rev...VitalSource Booksh...For the curve xy + x²y - xy² = 1, use implicit differentiation to find the equations of the tangent lines correspondingto the two points with x = -1.Why do we need the Chain Rule in implicit differentiation? Show with an example and describe how the Chain Rule isbeing used.. Use logarithmic differentiation to find for y = xdydxxluxIf we did not have logarithmic differentiation, what rules would we need to use to find the derivative of(322+4) (2-1)³? Use logarithmic differentiation to find this derivative instead. What are the benefits of using thisy =sin 3x cos 2xprocess?Application - ChemistryThe ideal gas law PV = nRT gives a relationship between the pressure P in pascals (you can read about the pressure unitpascals here if you'd like ), the volume V in cubic meters, n is the number of moles of a substance present (you can readabout moles here if you'd like e) and R is the ideal gas constant (you can read about the gas constant here) and I is thetemperature in Kelvins (here's some information about the Kelvin scale).It's worth mentioning that the ideal gas law assumes we can ignore things like the volume of individual molecules and theattraction between particles. So if we say something like "Pretend we have an ideal gas in a box," we are quite literallypretending, because there is no ideal gas! But this equation is a statement about the relationship of units to each other, andthus is useful for comparing quantities in an approximate way. In practice, chemists might measure the deviation from theideal gas law in order to deduce information about other properties.The tools we developed in this unit for comparing related rates can help us analyze situations involving the ideal gasSign out8:45DELL

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Answered: For the curve xy + x2y - xy² = 1, use…

For the curve xy + x2y - xy² = 1, use implicit differentiation to find the equations of the tangent lines corresponding to the two points with x = -1.

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Question

I am looking for help with the top few bullet points. Not the chemistry problem

WOIS Port Trait Rev...
VitalSource Booksh...
For the curve xy + x²y - xy² = 1, use implicit differentiation to find the equations of the tangent lines corresponding
to the two points with x = -1.
Why do we need the Chain Rule in implicit differentiation? Show with an example and describe how the Chain Rule is
being used.
. Use logarithmic differentiation to find for y = x
dy
dx
xlux
If we did not have logarithmic differentiation, what rules would we need to use to find the derivative of
(322+4) (2-1)³
? Use logarithmic differentiation to find this derivative instead. What are the benefits of using this
y =
sin 3x cos 2x
process?
Application - Chemistry
The ideal gas law PV = nRT gives a relationship between the pressure P in pascals (you can read about the pressure unit
pascals here if you'd like ), the volume V in cubic meters, n is the number of moles of a substance present (you can read
about moles here if you'd like e) and R is the ideal gas constant (you can read about the gas constant here) and I is the
temperature in Kelvins (here's some information about the Kelvin scale).
It's worth mentioning that the ideal gas law assumes we can ignore things like the volume of individual molecules and the
attraction between particles. So if we say something like "Pretend we have an ideal gas in a box," we are quite literally
pretending, because there is no ideal gas! But this equation is a statement about the relationship of units to each other, and
thus is useful for comparing quantities in an approximate way. In practice, chemists might measure the deviation from the
ideal gas law in order to deduce information about other properties.
The tools we developed in this unit for comparing related rates can help us analyze situations involving the ideal gas
Sign out
8:45
DELL

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