Finding unknown terminal value of integral with TI-89

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    Integral Ti-89 Value
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SUMMARY

The discussion focuses on solving the integral equation \(\int_2^k (3x+4) \, \mathrm{d} x = 43.5\) using the TI-89 calculator. Participants emphasize that the TI-89 can compute definite integrals directly, allowing users to input the integral and solve for the upper limit \(k\). The solution involves evaluating the integral and setting it equal to 43.5, leading to a straightforward algebraic manipulation to isolate \(k\). This method is confirmed as effective for finding unknown terminal values in definite integrals.

PREREQUISITES
  • Understanding of definite integrals and their properties
  • Familiarity with the TI-89 calculator functions
  • Basic algebra for solving equations
  • Knowledge of integral calculus concepts
NEXT STEPS
  • Learn how to input and evaluate definite integrals on the TI-89 calculator
  • Study the properties of definite integrals and their applications
  • Explore algebraic techniques for isolating variables in equations
  • Review integral calculus to strengthen foundational knowledge
USEFUL FOR

Students, educators, and professionals in mathematics or engineering who need to solve definite integrals and utilize the TI-89 calculator for computational tasks.

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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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