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Make up an example of a problem which features the terms below, and solve them. It can be a extremely simple straightforward problem.
Compound Interest
Annuity
Mean, median, and mode
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Let A= [a b] denote the general ( 2X2 )- matrix for which a isn't equal 0 and ad-bc isn't equal 0 show, by using row reduction, the [c d] computation of the inverse matrix of A.
Describe the connection between shadows and the tangent functions?
Five years ago a company earned $1.50 for each share (EPS = $1.50). Its earnings this year were $3.20. Determine the growth rate in earnings per share (EPS) over the 5-year period.
The football of the preceeding exercise is released( from rest) at an altitude of 16.3m. Find its final velocity and time of fall.
Solve the given differential equation by using the substitution u=y' (Use C1 and C2as arbitrary constants. Use x as the independent variable.)
Find a linear differential operator that annihilates the given function. (Use D for the differential operator.)
Suggest: f : R----> R is continuous, a, b are functions from R to R and are differentiable on R. g(x) = integral of f(t)dt with upper limit = b(x) and lower limit = a(x) the problem is to determine a general formula for the derivative of g at x
Prove the validity of the limit lim x->x_0 (ax+b)=ax_0+b by converting to a statement about sequences.
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