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Karteikarten

WJEC Further Maths M2

Jack Holmes Further Maths A-Level Englisch 4,0Durchschnittliche Bewertung 4,0 von 5 (1 Bewertung) 10 Karten

Karten in diesem Stapel (10)

  1. 1How are acceleration, velocity and displacement related?\[\int a \,dt =v \]
    \[\int v \,dt =x\]
  2. 2How would you find the work done by a force when moving an object between point a and point b given foce depends on position?\[\int_{a}^{b} F(x)dx\]
  3. 3What is the formula for elastic energy? (Tip: Think Hooke's Law)\[\int_{0}^{x}\frac{\lambda s}{l}\,ds = \frac{\lambda x^2}{2l}\]
  4. 4Give Two definitions of power: One in terms of force and velocity One in terms of work done and time\[Power=FV\]
    \[Power=\frac{dW}{dt}\]
  5. 5Name all 4 SUVAT\(v=u+at\) \(s=\frac{1}{2}(u+v)t\)
    \(s=ut+\frac{1}{2}at^2\) \(v^2=u^2+2as\)
  6. 6How would you find the vector between points A and B?\[\overset{\rightarrow}{AB}=\mathbf{b-a}\]
  7. 7What is the scalar product of two vectors in terms of a, b and \(\cos{\theta}\)?\[\mathbf{a\cdot b}=\left | a \right |\left | b \right |\cos{\theta}\]
  8. 8Give the cartesian forms of resolutes in the direction of i and jin the direction of i: \[rcos{\theta}\]
    in the direction of j: \[rsin{\theta}\]
  9. 9What is the scalar products of two vectors in terms of a and b?\[\left ( a_1 \mathbf{i}+a_2\mathbf{j}+a_3\mathbf{k}\right ) \cdot \left ( b_1 \mathbf{i}+b_2\mathbf{j}+b_3\mathbf{k}\right )= a_1b_1+a_2b_2+a_3b_3\]
  10. 10Give angular speed and arc length in terms of radius.\(s=r\theta\)
    \(Speed=r\frac{d\theta}{dt}=rw\)

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Beschreibung
A-Level Further Maths Karteikarten am WJEC Further Maths M2, erstellt von Jack Holmes am 27/04/2016.
Erstellt von
Jack Holmes
Aufrufe
72
Bewertung
Durchschnittliche Bewertung 4,0 von 5 (1 Bewertung)

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