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i don't understand this sigma question? i have the answer (description) PLEASE HELP SIGMA!!
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\[\sum_{4}^{16} t_{k} = 163 and \sum_{4}^{16} u_{k} = -48, evaluate \sum_{4}^{16} (3+2t _{k} -5u _{k})\]
the next step is \[\sum_{4}^{16} 3 + \sum_{4}^{16} 2t _{k} + \sum_{4}^{16} (-5u _{k})\]
but idk why
They used the rule \[ \Large \sum(x+y) = \sum(x) + \sum(y)\]
where?
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Like this \[\Large \sum_{4}^{16} (3+2t _{k} -5u _{k}) = \sum_{4}^{16}( (3+2t _{k}) + (-5u _{k}))\] \[\Large \sum_{4}^{16} (3+2t _{k} -5u _{k}) = \sum_{4}^{16}(3+2t _{k}) + \sum_{4}^{16}(-5u _{k})\] \[\Large \sum_{4}^{16} (3+2t _{k} -5u _{k}) = \sum_{4}^{16}(3)+\sum_{4}^{16}(2t _{k}) + \sum_{4}^{16}(-5u _{k})\]
oh wow, thanks for clearing it up!
you're welcome
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