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The title of this section is perhaps a little misleading. The title appears to imply that we're going to look at equations which involve any radicals. However, we are going to limit ourselves to equations including square roots. The techniques we are going to apply here can be utilized to solve equations with other radicals, though usually the work is significantly messier than while dealing with square roots. Thus, we will work only with square roots in this section.
Before proceeding it must be indicated as well that in some Algebra textbooks you will discover this section in with the equations reducible to quadratic form material. The cause is that in fact we will end up solving a quadratic equation in most of the cases. However, the approach is considerably different and thus we're going to separate the two topics into distinct sections in this course.
Usually it is best to see how these work with an example.
i dont know how to do this equation y=x+3 2x+y=6
Consider the following game. A player rolls two dice. If the outcome on both dice is the same (doubles), the player wins $5. If the sum is 7 or 11, the player wins $3. If neither o
Solve A= P (1 + rt ) for r. Solution Here is an expression in the form, r = Equation involving numbers, A, P, and t In other terms, th
2. ABCD was a square sheet of paper, 6 cm on a side. As shown, corner D was folded to point F on the diagonal BD. The area of triangle EFG equals the area of the shaded L-shaped po
I don''t understand it
In this section we are going to solve inequalities which involve rational expressions. The procedure for solving rational inequalities is closely identical to the procedure for sol
Logarithm form In this definition y = log b x is called the logarithm form Exponential form In this definition b y = x is called the exponential form.
x^2+6x+8=0
f(x)=x^2+6x-38
y=2/3x-1
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