Set up the initial simplex tableau for the following problem. Do not solve.The maximum daily production of an oil refinery is 1400 barrels. The refinery can produce two types of fuel: gasoline and heating oil. The production cost per barrel is $6 for gasoline and $8 for heating oil. The daily production budget is $9600. The profit is $3.50 per barrel on gasoline and $4 per barrel on heating oil. What is the maximum daily profit?
What will be an ideal response?
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Use reduction formulas to evaluate the integral.
A. - 
cot3 4x + 
cot 4x + C
B. - 
cot3 4x - 
cot 4x + x + C
C. - 
cot2 4x + 
cot 4x - x + C
D. - 
cot3 4x + 
cot 4x + x + C
Solve for the specified variable.5x + 
= 
for z
A. z = 
B. z = 
C. z = 
D. z = 
The loudness L(x), measured in decibels, of a sound of intensity x, measured in watts per square meter, is defined as 
watt per square meter is the least intense sound that a human ear can detect. Determine the loudness, in decibels, of the sound.At a rock concert by The Who, the music registered a loudness level of 120 decibels. The human threshold of pain due to sound averages 130 decibels. Compute the ratio of the intensities associated with these two loudness level to determine by how much the intensity of a sound that crosses the human threshold of pain exceeds that of this particular rock concert.
A. The intensity of a sound that crosses the human threshold of pain is 100 times as intense as this rock concert. B. The intensity of a sound that crosses the human threshold of pain is 10 times as intense as this rock concert. C. The intensity of a sound that crosses the human threshold of pain is 0.1 times as intense as this rock concert. D. The intensity of a sound that crosses the human threshold of pain is 1000 times as intense as this rock concert.
Find the exact value of s in the given interval that has the given circular function value.
; cos s = - 
A. s = 
B. s = 
C. s = 
D. s = 