Apply BEDMAS to all expressions you try to work out.
You work out the innermost brackets first and then use that result in working out the outermost brackets.
Example:
6 x (9 - (4 + 3))
Applying BEDMAS means you work out the bracketed expression:
9 - (4 + 3)
before doing the multiplication. So applying BEDMAS to this, you work out the bracketed expression:
4 + 3
before doing the subtraction:
6 x (9 - (4 + 3)) = 6 x (9 - 7)
= 6 x 2
= 12
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2(24 + 9) + 2(15 - 8) Remember in Maths ; do inside the brackets first !!!! 2(33) + 2(7) You can either factor '2' or multiply '2' to each set of brackets. Factor ; 2(33 + 7) => 2(40 ) = 80 or Multiply '2' to each set of brackets 2(33) + 2(7) => 66 + 14 = 80 As before. !!!!
The equation must have roots of x = -1 and x = 5 So: x + 1 = 0 and x - 5 = 0 Therefore: (x + 1)(x - 5) = 0 Expanding the brackets gives the equation: x2 - 4x - 5 = 0
No. The resulting equation has more solutions. For example, x = 2 has only one solution and that is x = 2.butx2= 4, the squared equation, has two solutions: x = +2 and x = -2No. The resulting equation has more solutions. For example, x = 2 has only one solution and that is x = 2.butx2= 4, the squared equation, has two solutions: x = +2 and x = -2No. The resulting equation has more solutions. For example, x = 2 has only one solution and that is x = 2.butx2= 4, the squared equation, has two solutions: x = +2 and x = -2No. The resulting equation has more solutions. For example, x = 2 has only one solution and that is x = 2.butx2= 4, the squared equation, has two solutions: x = +2 and x = -2
Coordinate: (1, 2) Slope: 4 Equation: y = 4x-2
The equation works out as: (x-1)2+(y+0.5)2 = 18.25 Equation of a circle: (x-a)2+(y-b)2 = radius2 whereas a and b are the coordinates of the circle's centre