Calculators Finding unknown terminal value of integral with TI-89

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To find the unknown terminal value k in the integral ∫2^k (3x + 4) dx = 43.5 using a TI-89, users suggest setting up the equation in the calculator's integral function. The integral can be evaluated with the limits from 2 to k, and the result should be set equal to 43.5. Participants discuss the importance of correctly inputting the function and limits to obtain the desired value for k. Some users also mention alternative methods if a TI-89 is not available. Ultimately, the TI-89 can effectively solve for k by using its integral capabilities.
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Given

\int_2^k \! (3x+4) \, \mathrm{d} x = 43.5

how would I use the TI-89 to solve for k?
 
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hey guys! :rolleyes:

(i don't have a TI-89, but …)

surely someone can answer this? :smile:
 
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