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Limits & Differentiation Limits of Functions IV Lowersixth Science Mathematics
 

Froggy Jumps

Limits & Differentiation Limits of Functions IV Lowersixth Science MathematicsOnline version

Challenge on ln/log, inverse trig, and parametric topics.

by YAKILI LMS
1

What is the relationship between natural log and common log bases?

2

Derivative of arcsin(x) with respect to x is:

3

Derivative of arctan(x) is:

4

If y = arcsin(x), dy/dx equals:

5

If y = arctan(x), dy/dx equals:

6

Parametric to cartesian conversion uses:

7

For x = r(t) cos t and y = r(t) sin t, the Cartesian equation is:

8

If a curve is given parametrically by x(t), y(t), the slope dy/dx is:

9

Graph of a parametric curve is traced by:

10

Second derivative with respect to x for parametric y(t) is:

11

If x = t^2, y = t^3, dy/dx at t=2 is:

12

Differentiating y where y = f(x(t)) w.r.t t uses:

13

Second derivative for y(t) with x(t) uses:

14

If x = t cos t, y = t sin t, dy/dx is:

15

If r is constant in parametric form x = r cos t, y = r sin t, the curve is:

16

What is dy/dx when x = t^2, y = t^3?

17

If f is differentiable, derivative of ln f(x) is:

18

Derivative of log_b(x) equals:

19

If y = e^(ax), dy/dx is:

20

Second derivative of parametric y = y(t) with x = x(t) is:

21

If x(t)=t, y(t)=t^2, dy/dx at t is:

22

Parametric graph y=f(x) where x=t^2, y=t, the slope is:

23

What does eliminating t in parametric equations yield?

24

To differentiate a function defined parametrically, you must:

25

Derivative of arccos(x) is:

26

If x = t^2, y = e^t, dy/dx at t is:

27

What is dy/dx for parametric y = sin t, x = cos t?

28

If f(x) is differentiable, derivative of ln f(x) is:

29

For a parametric curve, d^2y/dx^2 can be undefined when:

30

Derivative of log base e is:

31

When t increases, a circle x = r cos t, y = r sin t traces:

32

If y = arctan(2x), dy/dx equals:

33

Parametric to cartesian conversion eliminates:

34

Second derivative in parametrics helps to determine:

35

d/dx [ln(x^2)] equals:

36

If x=t^3, y=t^4, dy/dx at t=1 is:

37

When differentiating inverse trig, d/dx arcsin(x) is:

38

Logarithm change of base formula is:

39

dy/dx for parametric y = x^2, x = t is:

40

Graph of y=t^2, x=t is a:

41

If dy/dx is infinite, dx/dt =

42

d/dx [log10(x)] equals:

43

Arc length of a parametric curve uses:

44

If x=t^2, y=sin t, dy/dx at t=π/2 is:

45

Differentiating arccos(x) gives:

46

Parametric curve slope at t: dy/dx = ?

47

If r is function of t, x = r(t) cos t, y = r(t) sin t, dy/dx at t uses:

48

d^2y/dx^2 for y = f(x) straight-line is:

49

If ln f(x) is differentiated, result is:

50

What is the derivative of arcsin(x) at x=0?

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