General ntes for ESAT

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Last updated 12:52 PM on 8/9/26
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11 Terms

1
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  • Unit cost is cost of one item

  • In an elastic collision, u1-u2=v1-v2

2
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  • To check whether a number is divisible by 7, subtract twice the last digit from the other digits and see if the new number is divisible by 7.

  • When there is a common second difference, a sequence is a quadratic sequence, where a = second common difference / 2.

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  • Sum of internal angles of a polygon = 180 x (n-2)

  • Supplementary angles sum to 180

  • Complimentary angles sum to 360

The exterior angle of a triangle is equal to teh sum of the interior opposite angles; so d = a + b.

<p>The exterior angle of a triangle is equal to teh sum of the interior opposite angles; so d = a + b. </p>
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  • s = 0.5 (u+v)t

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Sum to infinity of a geometric series = a/(1-r), providing |r|<1

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  • A kite has one line of symmetry. It’s diagonals meet at 90 degrees

  • A rhombus has 4 sides of equal length, and 2 sets of parallel lines

  • All angles of an acute triangle are less than 90 degrees

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  • A negative scale factor indicates that the object and image are on different sides of the centre of enlargement

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Q: enlarge the shape with coordinates A (2,2), B (4,2), C (2,6) about the point P (0,4).

A:

  • The vector PA = (2,-2), so PA’ = (-4,4) = -4,8

  • B’ = (-8,-4), C’ = (-4,0)

To rotate a point A 90 degrees about P:

  • Find AP as (x,y)

  • A’ = P + (y,x)

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<p><strong>Circle Theorems </strong></p><ul><li><p>The angle at the centre is twice the angle at the circumference\</p></li><li><p></p></li></ul><p></p>

Circle Theorems

  • The angle at the centre is twice the angle at the circumference\

<p></p>
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<ul><li><p>The area of a parallelogram is equal the product of its base and height</p></li><li><p>The area of a parallelogram, including rhombuses, is equal to the product of its diagonals multiplied by 1/2, multiplied by the angle between the diagonals </p></li><li><p>So the area of a square or rhombus is equal to half the product of its diagonals. </p></li></ul><p></p>
  • The area of a parallelogram is equal the product of its base and height

  • The area of a parallelogram, including rhombuses, is equal to the product of its diagonals multiplied by 1/2, multiplied by the angle between the diagonals

  • So the area of a square or rhombus is equal to half the product of its diagonals.

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