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1) Prove that in the equation x^2 - 3xy +2y^2 - 2x - 3y - 35 = 0, for every real value of y there is a real value of x, and for every real value of x there is a real value of y.
2) Use the Principle of Mathematical Induction to prove:
a) For every positive integer n, 4^(2n + 1) + 3^(n+2) is a multiple of 13.
b) 3^n > n^2 for n >= 1
3) Prove that if 3 is a multiple of b^2 then 3 is also a multiple of b.
Apply the vertex and intercepts to sketch the graph.
Change the inequality into a linear equation.
Line passes through the point (5,1) and has a slope of 2 write an equation for this line. Find the equation for the line 1,-5 and -4,3
Find the expression.
Apply the factor theorem.
Explain why there are usually two solutions in quadratic equations? Please also share an example of a non-linear equation applied to a real life problem?
Customers of a phone company can choose between two service plans for long distance calls. The first plan has a $30 one time activation fee and charges 8 cents a minute.
The area of a rectangular athletic field is represented by the expression 12y^3+48y^2+24y square meters. Write an algebraic expression to represent one possible set of dimensions (in the sense "length times width") of the athletic field.
Problems on linear equation.
The area of rectangular and square garden.
Use any appropriate method to solve the quadratic equations.
Find the LCM of the given denominators
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