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Find 3.6262 (recurring) as a fraction s=3.626262 (recurring) 100s= 362.626262 99s= 100s - s 99s=359 s=359/99
Firstly remember that each part of the equation can be differentiated separately. Let's label each part:
Part A: 2(x^2)y
Part B: 2x
Part C: 4y
Part D: -cos(piy)
Part E: ...
= (30/15+11/15) - (3/3+1/3) = (41/15)-(4/3) = (41/15)-(20/15) = (21/15) = (7/5)
There will be intersection when x^2 + 4x + 3 = kx + 2. Our goal is to find the values of k which would only give one solution to this quadratic equation, which would make the lines 'tangent' to each other...
2x2(x2 + 2 - 16x)
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