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In fact Gauss-Jordan elimination algorithm is divided into forward elimination and back substitution. Portrait - answers are on an extra sheet (ideal to use as a test during the lesson). C 3 yMUaId 4eu 1w3iWtzh9 OI3n2f yiXnIi 7t neu mALl. Writing reinforces Maths learnt. Decimal representation worksheets. y = 2 (−1 2) x 3.

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And let me zoom in-- and I'll generalize it a little bit. So if you have one circle like that, and then you have another overlapping circle like that, and you wanted to figure out the total area of both of these circles combined, you would look at the area of this circle. And then you could add it to the area of this circle.

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In Figure 1.7, $\bar{A}$ is shown by the shaded area using a Venn diagram. Fig.1.7 - The shaded area shows the set $\bar{A}=A^c$. The difference (subtraction) is defined as follows.

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Area of the circle's sector. The area of a circle's sector is given by , where θ is the central angle of the sector in radians. How can we find the measure of θ ? Lets look at the following figure. We have an isosceles triangle with vertices A (center of one of the circles), E, and D (points of intersection of the circles).

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Venn Diagrams A Venn diagram can be a useful way of depicting sets and set operations. We use circles to represent the sets, and enclose our diagram in a rectangle. The Venn diagram of A and B looks something like this: Here are some examples of set operations and their Venn Diagrams: A∪B A∩B A∪B (A∪B) A three-set Venn diagram looks ...