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ABC company is increasing its equity by selling additional shares to the public and also by converting its retained earnings. The total amount to be raised is $1,000. Given that the size of retained earnings is $300, how much should be raised externally (by issuing new shares)? a) $700
b) $705
c) $1,000
d) $1,005
e) $300
The balance at the end of 20 years is 3 times the balance at the end of 10 years. What is the balance in the account at the end of 20 years?
I get the critical points are(0,0) and(-2^1/5, 4^1/5). Then I get det(0,0)=2 and det(-2^1/5, 4^1/5)=-10, so index of the system is -8 and the index of periodic orbit is 1, so there's no periodic orbit.
Choose two bases of V3(R) they should have no vectors in common and neither of them should contain multiples of the standard basis vectors e1, e2, e3.
Indicate which test you are performing; show the hypotheses, the test statistic and the critical values and mention whether one-tailed or two-tailed.
a farmer wants to fence off land along a river into five equal areas by using on section of fence parallel to the river and six sections perpendicular to it. what should the dimensions be to maximize the total area using 1200 feet of fence?
A student submits an order for 23 pizza making kits with a check for 187 dollars. He doesn't remember how many pepperoni and cheese he ordered, just that pepperoni is 9 bucks and the cheese is 7. How many of each were ordered?
Find the equation of the line that is tangent to the graph of f(x) = 4x4 - 3x2 + 85 at the point (3, 382)
Determine accumulated rates of change using definite integral - Explain how this represents an accumulated rate of change in detail
Linear Transformations, Rotations, Submodules and Subspaces, (7) Let F=R, let V=R^2 and let T be the linear transformation from V to V which is rotation clockwise about the origin by pi-radians. Show that every subspace of V is an F[X]-submodule f..
State whether each of the following fraction is a terminating or repeating decimal. If the decimal terminates, state the number of decimal places and show how you decided.
Given f(x)=x^3 on [0,1] and the partition P={0,1/8,1/3,2/3,1}, find four different Riemann sums R(f,P). Show that Chi_Q is discontinuous at every point where Chi_Q is the characteristic function for Q - Rational numbers.
Evaluate whether the given sets of vectors form a basis or not.
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