PROJECTILES: MOTION UNDER GRAVITY IN TWO DIMENSION, DERIVATION AND APPLICATION OF EQUATION INVOLVING GREATEST HEIGHT, TIME OF FLIGHT AND RANGE : LSUS
FURTHER MATHEMATICS SSS2 THIRD TERM
WEEK 2
PROJECTILES: MOTION UNDER GRAVITY IN TWO DIMENSION, DERIVATION AND APPLICATION OF EQUATION INVOLVING GREATEST HEIGHT, TIME OF FLIGHT AND RANGE
Content
Motion Under Gravity in Two Dimensions:
If a particle is projected with an initial velocity u at angle θ
to the horizontal, the particle will be resolved into vertical and horizontal components of the velocity.
Horizontal components: Vx = ucosθ
Horizontal distance: Sx = utcosθ
Vertical components: Vy = usinθ-gt
Vertical distance: sy = utsinθ
- ½ gt2
Magnitude of the velocity, v.... View More
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- PROJECTILES: MOTION UNDER GRAVITY IN TWO DIMENSION, DERIVATION AND APPLICATION OF EQUATION INVOLVING GREATEST HEIGHT, TIME OF FLIGHT AND RANGE
- BINOMIAL EXPANSION: PASCAL TRIANGLE, BINOMIAL THEOREM OF NEGATIVE, POSITIVE AND FRACTIONAL POWER
- MECHANICS (VECTOR GEOMETRY)
- MECHANICS: VECTORS OR CROSS PRODUCT ON TWO OR THREE DIMENSION, CROSS PRODUCT OF TWO VECTORS AND APPLICATION OF CROSS PRODUCT.
- INTEGRATION
- INTEGRATION (INDEFINITE INTEGRAL, DEFINITE INTEGRAL AND AREA UNDER CURVE
- APPLICATION OF INTEGRATION II: SOLID REVOLUTION AND TRAPEZOIDAL RULE
- REGRESSION LINE AND CORRELATION COEFFICIENT SCATTER DIAGRAM
- Chapters 8
- Category SSS2
- Author ClassNotes Edu
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