The resistivity p of a given metal depends on the temperature t according to the equation p(t) = P20(-20) where a and P20 are constants for a given meta Find a third-degree Taylor polynomial at t=20 that approximates the resistivity function. O a. p(t) = P20/1 + alt-20) + — alt-201²+alr-201³] O b. p(t)=p20[1+ alt-20)+ a²(t-20)²+a³(t-201³] OC. p(t)=p20|1+ +1/a²7(1-201²+ = -a³(²-201³] P20 1+alt-20) + 1 Od. p(t)= P200³ (t-201³ e. Oplr)~P1+ alr-20) +-ar-201²+ a²-201³] p(t)=p20[1
The resistivity p of a given metal depends on the temperature t according to the equation p(t) = P20(-20) where a and P20 are constants for a given meta Find a third-degree Taylor polynomial at t=20 that approximates the resistivity function. O a. p(t) = P20/1 + alt-20) + — alt-201²+alr-201³] O b. p(t)=p20[1+ alt-20)+ a²(t-20)²+a³(t-201³] OC. p(t)=p20|1+ +1/a²7(1-201²+ = -a³(²-201³] P20 1+alt-20) + 1 Od. p(t)= P200³ (t-201³ e. Oplr)~P1+ alr-20) +-ar-201²+ a²-201³] p(t)=p20[1
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
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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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![The resistivity p of a given metal depends on the temperature t according to the equation p(t) = P20(-20) where a and p20 are constants for a given metal
Find a third-degree Taylor polynomial at t = 20 that approximates the resistivity function.
¨p(t)=p20|1+ a(t−20)+ — a(t−201²+alt-201³]
Ob. p(t)=p20[1+ alt-20)+ a²(t-20)²+a³(t-20)³]
O.C.
Oa.
¯p(t)=p20|1+a(t−20)+ — a²(t-201²+ = -a³(r-201³]
○ d. p(t) = P200³ (t-201³
O e.
1+a(t−20)+ 1⁄2a²(t−20)² + — a³(t−20)³]
o(t) = P20[1 + alt
a](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4dc4e677-4da4-4b74-b6dc-2448ffced4fa%2Fc00b609e-e823-4372-9d61-b4cf7f31de5d%2Fjxh6j3_processed.jpeg&w=3840&q=75)
Transcribed Image Text:The resistivity p of a given metal depends on the temperature t according to the equation p(t) = P20(-20) where a and p20 are constants for a given metal
Find a third-degree Taylor polynomial at t = 20 that approximates the resistivity function.
¨p(t)=p20|1+ a(t−20)+ — a(t−201²+alt-201³]
Ob. p(t)=p20[1+ alt-20)+ a²(t-20)²+a³(t-20)³]
O.C.
Oa.
¯p(t)=p20|1+a(t−20)+ — a²(t-201²+ = -a³(r-201³]
○ d. p(t) = P200³ (t-201³
O e.
1+a(t−20)+ 1⁄2a²(t−20)² + — a³(t−20)³]
o(t) = P20[1 + alt
a
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