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a. The daily attendance A(p) at Magic MoleHill amusement park depends of the price p of admission. Write the symbolic form for the statement: At an admission price of $37.00. attendance is decreasing at a rate of 100 people per dollar increase in the price.
b. The demand D(p) for j-Phones depends on the price p (in dollars) per phone. Write a summary for the symbolic statement D'(220) = -1000.
c. The yield Y(r)(in pounds) of an almond tree depends on the amount of rainfall r (in inches) the tree gets during the growing season. Write a summary for the symbolic statement y'(3) = 17.
Explain in terms of energy conservation how, by knowing the vertical drop height, the energy at impact of a pendulum impactor can be calculated.
The credit remaining on a phone card is a linear function of the total calling time. The function gives a line with a slope of -.32, when graphed.
A combination lock uses three distinctive numbers between 0 and 49 inclusive. How many different ways can a sequence of three numbers be selected
practice question 1in the table below there are 25 different fuses that will are supposed to trip at 30 seconds when
Two trains leave stations 442 miles apart at the same time and travel toward each other. One train travels at 95 miles per hour while the other travels at 75 miles per hour. How long will it take for the two trains to meet?
Find the equation of a sphere of radius 3 which is tangent to both the planes x-2y+2z=3 and 3x+4z=8
Conditional Probability Example I'm trying to set up an excel spreadsheet to solve a statistical probability.Patients 23% (smokers) -18% have a chance of contracting a serious illness
solve the following system of linear equations by using gauss seidal method starting from x1 x2 x3 1 0 1. perform six
The monthly charge for a waste collection service is 860 dollars for 100 kg of waste and 1180 dollars for 140 kg of waste.
create a line graph using the following data to show the relationship between the projected and actual admissions.
Show that a graph G contains k independent edges if and only if q(G - S) ≤ |S| + |G| - 2k for all sets S ⊆ V (G). Find a cubic graph without a 1-factorHint : Corollary 2.2.2. Derive the marriage theorem from Tutte's theorem.
Talk about a real-world example using the Plurality Method which states that the candidate with the most first-place votes wins the election, to decide an election.
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