A 900 MW power station transmits power
at a potential difference of 60, 000 V
a) Find the current.
b) Write down the equation for the resistance in terms of the
resistivity.
c) If the power loss is 110 MW, over the length of the 200 km
power line, find the resistivity of the line, if its cross section
is 9 cm 2.
d) Write down the equation for the magnetic field due to a long
conductor.
e) Find the...
A manufacturer claims that the calling range (in feet) of its
900-MHz cordless telephone is greater than that of its leading
competitor. A sample of 18 phones from the manufacturer had a mean
range of 1100 feet with a standard deviation of 31 feet. A sample
of 12 similar phones from its competitor had a mean range of 1090
feet with a standard deviation of 29 feet. Do the results support
the manufacturer's claim? Let μ1 be the true mean...
A manufacturer claims that the calling range (in feet) of its
900-MHz cordless telephone is greater than that of its leading
competitor. A sample of 16 phones from the manufacturer had a mean
range of 1260 feet with a standard deviation of 30 feet. A sample
of 12 similar phones from its competitor had a mean range of 1190
feet with a standard deviation of 29 feet. Do the results support
the manufacturer's claim? Let μ1 be the true mean...
A manufacturer claims that the calling range (in feet) of its
900-MHz cordless telephone is greater than that of its leading
competitor. A sample of 18 phones from the manufacturer had a mean
range of 1250 feet with a standard deviation of 31 feet. A sample
of 11 similar phones from its competitor had a mean range of 1230
feet with a standard deviation of 33 feet. Do the results support
the manufacturer's claim? Let μ1 be the true mean...
A manufacturer claims that the calling range (in feet) of its
900-MHz cordless telephone is greater than that of its leading
competitor. A sample of 1818 phones from the manufacturer had a
mean range of 10201020 feet with a standard deviation of 2525 feet.
A sample of 1313 similar phones from its competitor had a mean
range of 10101010 feet with a standard deviation of 2929 feet. Do
the results support the manufacturer's claim? Let μ1μ1 be the true
mean...
A manufacturer claims that the calling range (in feet) of its
900-MHz cordless telephone is greater than that of its leading
competitor. A sample of 1616 phones from the manufacturer had a
mean range of 12201220 feet with a standard deviation of 4141 feet.
A sample of 1111 similar phones from its competitor had a mean
range of 12001200 feet with a standard deviation of 2525 feet. Do
the results support the manufacturer's claim? Let μ1μ1 be the true
mean...
A manufacturer claims that the calling range (in feet) of its
900-MHz cordless telephone is greater than that of its leading
competitor. A sample of 1919 phones from the manufacturer had a
mean range of 11101110 feet with a standard deviation of 2222 feet.
A sample of 1111 similar phones from its competitor had a mean
range of 10601060 feet with a standard deviation of 2323 feet. Do
the results support the manufacturer's claim? Let μ1μ1 be the true
mean...
A manufacturer claims that the calling range (in feet) of its
900-MHz cordless telephone is greater than that of its leading
competitor. A sample of 15phones from the manufacturer had a mean
range of 1250 feet with a standard deviation of 23 feet. A sample
of 6 similar phones from its competitor had a mean range of 1200
feet with a standard deviation of 44feet. Do the results support
the manufacturer's claim? Let μ1 be the true mean range of...
A manufacturer claims that the calling range (in feet) of its
900-MHz cordless telephone is greater than that of its leading
competitor. A sample of 9 phones from the manufacturer had a mean
range of 1120 feet with a standard deviation of 38 feet. A sample
of 14 similar phones from its competitor had a mean range of 1060
feet with a standard deviation of 37 feet. Do the results support
the manufacturer's claim? Let μ1 be the true mean...
A manufacturer claims that the calling range (in feet) of its
900-MHz cordless telephone is greater than that of its leading
competitor. A sample of 9 phones from the manufacturer had a mean
range of 1070 feet with a standard deviation of 21 feet. A sample
of 16 similar phones from its competitor had a mean range of 1030
feet with a standard deviation of 36 feet. Do the results support
the manufacturer's claim? Let μ1 be the true mean...