The function T(t) = 3t + 1, where 0
integral is 33/2 divide by 3 get 11/2
wow before i was so rudely interrupted. \[\frac{1}{3}\int_0^3 3t+1 dt\]
what do you mean satellite?
you want average value yes?
average value of a function over an interval [a,b] is \[\frac{1}{b-a}\int_a^b f(t)dt\]
in your case noon is 0, three o'clock is 3. average is \[\frac{1}{3}\int_0^3 (3t+1)dt\]
the integral is easy to solve. it is \[\frac{33}{2}\]
divide by 3 give \[\frac{11}{2}\]so average is 5.2 must have been a cold day
sorry i mean 5.5
now the second part of the question asks when the temperature was in fact 5.5 so solve for t [\3t+1=5.5\] \[3t=4.5\] \[t=1.5\]not coincidentally half way between 0 and 3
half way because you have a line
The animosity is so strong amongst these comments. Thanks.
didn't mean any sorry
the 'before i was rudely interrupted" part is because the site crashed right as i was typing. it was out for an hour or so
Oh. It was just a misunderstanding (: Thanks again
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