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Qusetion: Rewrite each of the following statements in the form "∀_______ x,______."
a. All dinosaurs are extinct.
b. Every real number is positive, negative, or zero.
c. No irrational numbers are integers.
d. No logicians are lazy.
e. The number 2,147,581,953 is not equal to the square of any integer.
f. The number -1 is not equal to the square of any real number.
The cutting speed s (in ft/min ) of a saw in cutting a particular type of metal piece is given by s = v(t - 4t2) where t is the time in seconds.
GRAPHS: Sketch the following trig function indicatng range and period T= 2π/freq
Write down the system of first order ODEs corresponding to the above system of 2nd order IVPs. (Do not solve the system)
The relationship between the numbers of calculators x a company sells per day and the price of each calculator p i given by the equation x = 1300-100p. At what price should the calculators be sold if the daily revenue is to be $4,000?
The peremiter of a cross section of a piece of lumber is 34 1/2 in. The length is twice the width. Find the actual dimension of the cross section of this piece of lumber.
Assume that the field is algebraically closed and has zero characteristic, G is finite and representations are finite-dimensional.
A wooden artifact from an ancient tomb contains 20 percent of the carbon-14 that is present in living trees. How long ago was the artifact made? (The half-life of carbon-14 is 5730 years.)
What is the quadratic formula? What is D in that formula? How can D in that formula let you know the type of answer you will get when you solve the equation? What are the types of possible answers?
Let x represent the number of $20 price increases. Write expressions for the new price, the number of rented apartments, and the total revenue.
Kurt Daniels wants to buy a $30,000 car. He has saved $27,000. Find the number of years it will take for his $27,000 to grow to $30,000 at 4% interest compound quarterly.
A shoe salesperson is paid the greater of $600 per week or 11% of sales. At what volume of sales per week will he start to earn more from the commission based compensation?
Provide an example for using Baye's Theorem in a workplace setting, as described in the article "Better Living through Statistics." Does statistics also have uses in everyday life? Provide an example.
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