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lim (sin(x+4)- sin(4)) = 0 6 01-2 Part 2 of sin(x+4)= sin(x) cos(4) cos(x) sin(4) sin(a) sin(4) + cos(x) cos(4) sin(x) sin(4) cos(2) cos(4)
lim (sin(x+4)- sin(4)) = 0 6 01-2 Part 2 of sin(x+4)= sin(x) cos(4) cos(x) sin(4) sin(a) sin(4) + cos(x) cos(4) sin(x) sin(4) cos(2) cos(4) 9. sin(x) cos(4) + cos(x) sin(4) So sin(x+4)-sin(4) = sin(z) cos(4) + sin(4) (cos(x) - 1) sin(x) cos(4) + cos(x) sin(2) 6 sin(x+4)-sin(4) 0 sin(z) cos(4) sin(4)- + sin(4) 2 sin(4)(cos(x)-1) H A Part 3 of 5 Part 4 of 5 Part 5 of 5 So lim #10 sin(x+4)-sin(4) sin(z) cos(4) lim 210 + lim #10 sin(4) (cos() -1) +
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An Introduction To Categorical Data Analysis
Authors: Alan Agresti
3rd Edition
1119405262, 978-1119405269
