Applying the common derivative rules in more elaborate ways is what advanced derivatives mean. Take this assessment test to evaluate your knowledge of this topic.
DF(y) = (-y2 – 10y – 1) / (y2 – 1)2
DF(y) = (y2 + 10y – 1)
DF(y) = (y2 – 1)2
DF(y) = (-y2 –10x + 1) / (y2 – 1)2
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-3/ [1 – (5x)^2]^2
-4 /0.5
[1 – (4x)^2]^0.5
-4 / [(4x)^2 – 1]^0.5
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A za-1
(a) - 2z
Xa
AX
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32xy
64×2
(– 9/4) y3
(- 16/9) y3
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52x-1 ln 10
52x-1 ln 5
52x-1 ln 25
52x-1 ln 2
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-2ax
2ax
2ax + c
Ax + 2c
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6y – 3
3y – 3
6y + 3
3y + 6
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Sec y
-sec y
–tan y
Tan y
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4 / (1 +16×2)0.5
4 / (1 – 16×2)0.5
-4 / (1 + 4×2)0.5
4 / (1 – 4×2)0.5
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