

Derivatives review
Presentation
•
Mathematics
•
11th Grade
•
Practice Problem
•
Medium
Connor Buddy
Used 2+ times
FREE Resource
4 Slides • 15 Questions
1
Tuesdays quiz task...
Reviewing what happens when the save button lies
By Connor Buddy
2
Apologies for the absence
3
Lets review
4
Multiple Choice
Determine the instantaneous gradient/rate of change of the curve with equation y=x2−4x+5 at the following points. (a) (2,1) (b) (-1,10)
(a) 0, (b) -6
(a) 4, (b) -6
(a) 0, (b) 6
(a) 4, (b) 6
5
Math Response
State the equation of the tangent at the following stationary point
6
Math Response
7
Graphing
A curve C has equation y=x2−4x+3 . A point A (1,0) lies on the curve. Determine the equation of: The normal at a in the form of:
2y= mx + c
8
Multiple Choice
The tangent to the curve with equation y=x3+3x2−2x at the point A has gradient 22. Given that x>0 for the point A, determine the x-coordinate of A.
1
2
3
4
9
Multiple Choice
A curve has equation y=2x2+3x−9 9. At a point P on the curve, the tangent is parallel to the line y=4−5x . What are the coordinates of P?
(-1, -10)
(1, -4)
(-2, -7)
(-2, -5)
10
Multiple Choice
A curve with equation y=f(x) passes through the point (4,25). f(x)= 81x3−20x21+x+53 where x≥0 . Find an equation of the normal to the curve at the point (4,25).
y=−21x+27
y=21x+23
y=−2x+33
y=2x+17
11
Multiple Choice
The point P on the curve y=6x has x-coordinate 4. The normal to the curve at P is parallel to the line 2x+3y=0 . This normal meets the x-axis at the point Q. Calculate the area of the triangle OPQ, where O is the point (0,0).
132 square units
54 square units
30 square units
24 square units
12
Math Response
The diagram shows the graph with equation y=x3−6x2+11x−3 . The tangent to the curve at A(1,3) intercepts the curve again at B. Hence find the coordinates of B, the point of intersection of this tangent with the curve.
Leave your answer in the form "(x.y)" using a full stop, they don't have commas!
13
Multiple Choice
Determine the second derivative for each function. y=x7−3x6+2
dxdy=7x6−18x5
dx2d2y=42x5−90x4
dx2d2y=210x4−50x3
dx2d2y=42x6−90x5
14
Multiple Choice
Determine the second derivative of the given function at the specific point. f(x)=2x4+x2 at (4,5)
161
4712
6415
−81
15
Math Response
[Edexcel IAL Mathematics Jan 2019 Pure 1 Q6b] Given f(x)=2x25−40x+8 , x > 0, solve the equation f′′(x)=5
16
Poll
Rate your knowledge and current understanding of Differentiation so far
1 Star
2 Star
3 Star
4 Star
17
Now for an exam question to push you
18
Math Response
a) Factorise completely y=9x−x3
19
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By Connor Buddy
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