Core 3 - Integrating and Differentiating functions

Teacher recommended

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E A E I X L D G C L W N K A O K B M N B Q
P G R B T C A V S Q R J X F C O V F M J C
J I O Y H V V U M Y C H A I N R U L E L S
R X L A D T G N O G R S K V T O J U S X V
Y I B A O C G F X P F P X E M U J K P M K
V Q F X L N D Y G M U L N T L P B C J G L
R I N T E G R A T I O N B Y P A R T S G L
I P U X C P R O D U C T R U L E Q Y Q H D
T B B W C K A C L X P H Q W A U N E Y L V
W M B T Q B W R W Y R S B W O Q H N I W O
W I L Q Q Y P E S J V N D T Q U T I J G K
C S A G H I E V J P F B I W A V H T D C A
N M S L A K B A E G X E T Q E B G D R K Q
G U D N F N X J P H N I N U F W O L L W Y
G T Q F N T S M Q T I Q K H X U R V Q C N
B M J D G D T F R B W G R E O V R P Y Y X
X M L D Y M Q U U Y R R N Y E H I H R U J
H D H X E Q L P J U B Y C J U V C G E K T
R H M Y T E J W C C J K W R B B J L B M G
E T G B G C A T C V H Q L H R Q E K L K U
D Y S M W K S N Q D G C K I C C A D L B O

Clues

  • (dy/dx) = (dy/du) x (du/dx) (5, 4)
  • (dy/dx) = [ v(du/dx) - u(dv/dx) ] / v^2 (8, 4)
  • (dy/dx) = u(dv/dx) + v(du/dx) (7, 4)
  • S[ u(dv/dx) ]dx = (uv) - S[ v(du/dx) ] dx : (11, 2, 5)

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