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Based on the following set of linear equations:
mx1 + nx2= r
px3 + qx3 = s
a) If m,n,p,q,r and s are known constants, can we find a solution?
B) Under what condition solution is unique? Explain clearly by utilizing an equation.
find the equation of the line that is perpendicular and passes through (-1,1)
an organization administers exams to a nationwide sampling of students to assess the quality of education in america.
The length x and width y of a rectangle are measured as 27 cm and 28 cm, respectively. Estimate the maximum error ΔA in the calculated area A = xy of the rectangle.
a random sample of 200 freshman and 100 seniors at ferris high school are asked whether they agree with a plan to
Write he expression as a single logarithm
If the current demand is increasing by 1000 units per year and if the price remains fixed at $350 per unit, how much revenue will the manufacturer receive from the sale of the product over the next 5 years?
a room measures 16fy by 19 ft the ceiling is 9 ft above the floor a gallon of paint will cover 77.8 ft^2 how many gallons are needed to paint the room.
arest tenth of a cubic inch, how much volume is added to a spherical balloon whose radius grows from 10 to 20 inches long?
Estimate gauge repeatability and reproducibility.
Show that radG ≤ diamG ≤ 2radG for every graph G.Prove the weakening of Theorem 1.3.4 obtained by replacing average with minimum degree. Deduce that | G | ≥ n0(d/2, g) for every graph G as given in the theorem.
Using Polit2SetA dataset, run an ANOVA using Overall Satisfaction, Material Well-Being (satovrl) as the dependent variable and Housing Problems (hprobgrp) (this is the last variable in the dataset) as the Independent Variable.
When entering a market, businesses must be able to differentiate between the countries and the existence of segments that transcend national borders.
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