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Example of mathematical operations:
Example:
Solve the following equation:
[2 .( 3 + 5) - 5 + 2] x 3 = ________
Solution:
a. Perform operations within the innermost set of parentheses.
3 + 5 = 8
b. Rewriting the equation:
[2.8 - 5 + 2] x 3 =
c. Perform multiplication prior to addition & subtraction within the brackets.
[16 - 5 + 2] x 3 =
[11 + 2] x 3 =
[13] x 3 =
d. Perform multiplication outside the brackets.
13 x 3 = 39
Solve the subsequent equation:
5 + [2 (3 + 1) - 1] x 2 =
5 + [2 (4) - 1] x 2 =
5 + [8 - 1] x 2 =
5 + [7] x 2 =
5 + 14 = 19
[(10 - 4) ÷ 3] + [4 x (5 - 3)] =
[(6) ÷ 3] + [4 x (2)] =
[2] + [8] =
2 + 8 = 10
matrix of [1 4 ] [a b]=4/9
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2/6
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The complete set of all solutions is called as the solution set for the equation or inequality. There is also some formal notation for solution sets. We have to still acknowledge
3x+y=9 5x-y=7
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