If, for some constant m , f ( x 2 ) − f ( x 1 ) x 2 − x 1 = m for all x 1 ≠ x 2 , show that f ( x ) =m x + b , where b is some constant. [ Hint : Fix x 1 and take x = x 2 ; then, solve for f ( x ) .]
If, for some constant m , f ( x 2 ) − f ( x 1 ) x 2 − x 1 = m for all x 1 ≠ x 2 , show that f ( x ) =m x + b , where b is some constant. [ Hint : Fix x 1 and take x = x 2 ; then, solve for f ( x ) .]
Solution Summary: The author explains the formula used to prove f(x)=mx+b,.
2. [-/1 Points]
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SESSCALCET2 6.4.006.MI.
Use the Table of Integrals to evaluate the integral. (Remember to use absolute values where appropriate. Use C for the constant of integration.)
7y2
y²
11
dy
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3. [-/1 Points]
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SESSCALCET2 6.4.009.
Use the Table of Integrals to evaluate the integral. (Remember to use absolute values where appropriate. Use C for the constant of integration.)
tan³(12/z) dz
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SESSCALCET2 6.4.014.
Use the Table of Integrals to evaluate the integral. (Use C for the constant of integration.)
5 sinб12x dx
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MFCS unit-1 || Part:1 || JNTU || Well formed formula || propositional calculus || truth tables; Author: Learn with Smily;https://www.youtube.com/watch?v=XV15Q4mCcHc;License: Standard YouTube License, CC-BY