rrent Attempt in Progress Find a value of k, if any, making h(x) continuous on [0,5]. 0≤x≤1 h(x) = { kx 2kx+6 1 < x≤ 5 NOTE: If there is no value of k which makes the function continuous, indicate that using the checkbox. k There is no value of k that makes the function continuous.
rrent Attempt in Progress Find a value of k, if any, making h(x) continuous on [0,5]. 0≤x≤1 h(x) = { kx 2kx+6 1 < x≤ 5 NOTE: If there is no value of k which makes the function continuous, indicate that using the checkbox. k There is no value of k that makes the function continuous.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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![Current Attempt in Progress
Find a value of k, if any, making h(x) continuous on [0,5].
0≤x≤1
={
kx
2kx+6
1 < x < 5
NOTE: If there is no value of k which makes the function continuous,
indicate that using the checkbox.
h(x) =
=
k =
There is no value of k that makes the function continuous.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4cb50e1b-92d6-4e56-8b1a-bccd4202bf82%2F3d771b85-8a29-400c-a8b0-ef6a688c50c0%2Fj36rrg_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Current Attempt in Progress
Find a value of k, if any, making h(x) continuous on [0,5].
0≤x≤1
={
kx
2kx+6
1 < x < 5
NOTE: If there is no value of k which makes the function continuous,
indicate that using the checkbox.
h(x) =
=
k =
There is no value of k that makes the function continuous.
Transcribed Image Text:Current Attempt in Progress
Let p(x) be a cubic polynomial with p (7) < 0, p (12) > 0 and p (14) < 0. What can you say about the number and locati
p(x)?
O p(x) has a zero between x = 7 and x = 12 and another between x = 12 and x = 14.
p(x) has a third zero greater than 14 or less than 7.
O p(x) has a zero between x = 7 and x = 12 and another between x = 12 and x = 14.
p(x) has a third zero greater than 14 or less than 12.
O p(x) has one zero between x = 7 and x = 14.
p(x) has a repeated zero.
O p(x) has a zero between x = 7 and x = 12 and another between x = 12 and x = 14.
p(x) has a repeated zero.
O p(x) has a zero between x = 7 and x = 12 and another between x = 12 and x = 14.
p(x) has a third zero greater than 12 or less than 7.
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