4a² - b² = (2a + b)(2a - b)
5ab-2ab+4a-b+5b = 3ab+4a+4b
(ab/b) / (4a/5b) =(ab / b) * (5b / 4a) = (5ab2 / 4ab)= 5 / (4b)
They appear to be the equations of two parallel lines in the a-b plane.
The expression is: (4a+b)/(2a-5b)
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4a² - b² = (2a + b)(2a - b)
5ab-2ab+4a-b+5b = 3ab+4a+4b
(ab/b) / (4a/5b) =(ab / b) * (5b / 4a) = (5ab2 / 4ab)= 5 / (4b)
They appear to be the equations of two parallel lines in the a-b plane.
The expression is: (4a+b)/(2a-5b)
n(2a - b)(2a + b)(4a^2 - 2ab + b^2)(4a^2 + 2ab + b^2)
4a + 3c - 2b - c + a - b = 5a - 3b + 2c
n(2a - b)(2a + b)(4a^2 - 2ab + b^2)(4a^2 + 2ab + b^2)
a+a+a+a+b+b - add the like terms =4a+2b 4a and 2b cannot be added because they are not like terms.
6a + (7b - 4a - 8b) = (6a - 4a) + (7b - 8b) = 2a - b
The equation cannot be solved as there are two unknowns. However it can be simplified and the two unknowns (a and b) expressed in terms of the second unknown. 1) Expressing a in terms of b 4a + 2 = 3b - 5 4a = 3b -7 if desired this could be stated as a = (3b - 7)/4 2) Expressing b in terms of a 3b - 5 = 4a + 2 3b = 4a + 7 if desired this could be stated as b = (4a + 7)/3