According to the laws of BODMAS, the actions of exponents are carried out before the acts of multiplication. Therefore, ab to the second power is equal to a(b2). Therefore, you work out what b2 is equal to before you multiply it by a.
If written without parentheses, it means that only "b" is raised to the second power. Then you multiply the result by "a".
ab=1a+1b a is equal to either 0 or two, and b is equal to a
62 = 6 x 6 or 36
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20
eight to the second power equal to 64
If written without parentheses, it means that only "b" is raised to the second power. Then you multiply the result by "a".
If AB does not equal 3x, then AB must either be less than 3x or greater than 3x. This means we can express the relationship as AB < 3x or AB > 3x. The statement highlights that AB cannot be equal to 3x by definition.
ab=1a+1b a is equal to either 0 or two, and b is equal to a
No.
62 = 6 x 6 or 36
20
700
9
16
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36 is.