Solve the following problems: When measuring a parallelepiped block of wood, the values of 10, 12 and 20 cm have resulted for d) their dimensions with a probable error of 0.05 cm in each. Find, approximately, the maximum error that can be made when evaluating the total area of the block. e) In the formula R = E/C, find the maximum error if C = 20 with a probable error of 0.1 and E = 120 with a probable error of 0.05. f) Two sides of a triangle measure 150 and 200 meters and the angle they form is 60°. Knowing that the probable errors in the measurement are of 0.2 meters in the measure of the sides and 1° in the angle, find the maximum probable error that can be made when evaluating its area.
Solve the following problems: When measuring a parallelepiped block of wood, the values of 10, 12 and 20 cm have resulted for d) their dimensions with a probable error of 0.05 cm in each. Find, approximately, the maximum error that can be made when evaluating the total area of the block. e) In the formula R = E/C, find the maximum error if C = 20 with a probable error of 0.1 and E = 120 with a probable error of 0.05. f) Two sides of a triangle measure 150 and 200 meters and the angle they form is 60°. Knowing that the probable errors in the measurement are of 0.2 meters in the measure of the sides and 1° in the angle, find the maximum probable error that can be made when evaluating its area.
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter81: Introduction To Computer Numerical Control (cnc)
Section: Chapter Questions
Problem 4A: A rectangular solid has length L=12.6 mm, width W=23.8 mm, and height H=32.5 mm. Find the length of...
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![Solve the following problems:
When measuring a parallelepiped block of wood, the values of 10, 12 and 20 cm have resulted for
d) their dimensions with a probable error of 0.05 cm in each. Find, approximately, the maximum error
that can be made when evaluating the total area of the block.
e)
In the formula R = E/C, find the maximum error if C = 20 with a probable error of 0.1 and E = 120
with a probable error of 0.05.
f)
Two sides of a triangle measure 150 and 200 meters and the angle they form is 60°. Knowing that the
probable errors in the measurement are of 0.2 meters in the measure of the sides and 1° in the angle,
find the maximum probable error that can be made when evaluating its area.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F704e3954-aed4-49bb-91f4-2bda230b35b6%2F9f78d4d7-6e3e-4a59-b98c-6d9c4d49f05b%2Fokn5j2_processed.png&w=3840&q=75)
Transcribed Image Text:Solve the following problems:
When measuring a parallelepiped block of wood, the values of 10, 12 and 20 cm have resulted for
d) their dimensions with a probable error of 0.05 cm in each. Find, approximately, the maximum error
that can be made when evaluating the total area of the block.
e)
In the formula R = E/C, find the maximum error if C = 20 with a probable error of 0.1 and E = 120
with a probable error of 0.05.
f)
Two sides of a triangle measure 150 and 200 meters and the angle they form is 60°. Knowing that the
probable errors in the measurement are of 0.2 meters in the measure of the sides and 1° in the angle,
find the maximum probable error that can be made when evaluating its area.
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