=tion 3 of 15 > The National Institute of Standards and Technology (NIST) supplies "standard materials" whose physical properties are supposed to be known. For example, you can buy from NIST a copper sample whose melting point is certified to be 1084.80 °C. Of course, no measurement is exactly correct. NIST knows the variability of its measurements very well, so it is quite realistic to assume that the population of all measurements of the same sample has the Normal distribution with mean u equal to the true melting point and standard deviation o= 0.25 °C. Six measurements on the same copper sample, which is supposed to have melting point 1084.80 °C, are provided. Copper Melting Point (C) 1084.55 1084.89 1085.02 1084.79 1084.691084.86 To access the data, click the link for your preferred software format. CSV Excel (xls) Excel (xlsx) JMP Mac-Text Minitab14-18 Minitab18+ PC-Text R SPSS TI CrunchIt! Side-by-Side Macmillan Learning SOLVE: Calculate a 90% confidence interval. Use software or statistical tables for your calculations. Give your answers to four decimal places. (If you are using CrunchIt, change the default precision for confidence interval and mean to "8". This will give answers to four decimal places.) lower bound: Attempt 5 upper bound: 'C °C

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section: Chapter Questions
Problem 22SGR
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Urgent need help please!!
gnment Score:
stion 3 of 15 >
80
F3
$
The National Institute of Standards and Technology
(NIST) supplies "standard materials" whose physical
properties are supposed to be known. For example, you
can buy from NIST a copper sample whose melting point
is certified to be 1084.80 °C. Of course, no measurement
is exactly correct. NIST knows the variability of its
measurements very well, so it is quite realistic to assume
that the population of all measurements of the same
sample has the Normal distribution with mean u equal to
the true melting point and standard deviation
o= 0.25 °C. Six measurements on the same copper
sample, which is supposed to have melting point
1084.80 °C, are provided.
4
To access the data, click the link for your preferred
software format.
0%
Copper Melting Point (C)
1084.55 1084.89 1085.02 1084.79 1084.69 1084.86
CSV Excel (xls) Excel (xlsx) JMP Mac-Text
Minitab14-18 Minitab18+ PC-Text R SPSS TI
CrunchIt!
R
NIST wants to give the huar of this connor.comala a
F
Q
F4
%
5
e
थे
F5
T
G
6
MacBook Air
so
F6
Y
H
&
7
F7
■
U
* 00
8
J
Resources
Side-by-Side
Macmilla
G
lower bound:
upper bound:
DII
F8
SOLVE: Calculate a 90% confidence interval. Use software
or statistical tables for your calculations. Give your answers
to four decimal places. (If you are using CrunchIt, change
the default precision for confidence interval and mean to
"8". This will give answers to four decimal places.)
(
9
Give Up?
K
F9
O
)
0
A
Hint
F10
P
J
Check Answer
F11
Attempt 5
+ 11
لاب
=
°C
°C
F12
}
Transcribed Image Text:gnment Score: stion 3 of 15 > 80 F3 $ The National Institute of Standards and Technology (NIST) supplies "standard materials" whose physical properties are supposed to be known. For example, you can buy from NIST a copper sample whose melting point is certified to be 1084.80 °C. Of course, no measurement is exactly correct. NIST knows the variability of its measurements very well, so it is quite realistic to assume that the population of all measurements of the same sample has the Normal distribution with mean u equal to the true melting point and standard deviation o= 0.25 °C. Six measurements on the same copper sample, which is supposed to have melting point 1084.80 °C, are provided. 4 To access the data, click the link for your preferred software format. 0% Copper Melting Point (C) 1084.55 1084.89 1085.02 1084.79 1084.69 1084.86 CSV Excel (xls) Excel (xlsx) JMP Mac-Text Minitab14-18 Minitab18+ PC-Text R SPSS TI CrunchIt! R NIST wants to give the huar of this connor.comala a F Q F4 % 5 e थे F5 T G 6 MacBook Air so F6 Y H & 7 F7 ■ U * 00 8 J Resources Side-by-Side Macmilla G lower bound: upper bound: DII F8 SOLVE: Calculate a 90% confidence interval. Use software or statistical tables for your calculations. Give your answers to four decimal places. (If you are using CrunchIt, change the default precision for confidence interval and mean to "8". This will give answers to four decimal places.) ( 9 Give Up? K F9 O ) 0 A Hint F10 P J Check Answer F11 Attempt 5 + 11 لاب = °C °C F12 }
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