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2 dni temu · A decision problem H is NP-hard when for every problem L in NP, there is a polynomial-time many-one reduction from L to H.: 80 Another definition is to require that there be a polynomial-time reduction from an NP-complete problem G to H.: 91 As any problem L in NP reduces in polynomial time to G, L reduces in turn to H in polynomial time so this new definition implies the previous one.
6 dni temu · Use Case Example. Find. \ [\lim_ {x \rightarrow 3}\dfrac {x^2-9} {x-3}.\] Using the substitution rule gives. \ [\lim_ {x \rightarrow 3}\dfrac {x^2-9} {x-3}=\frac {3^2-9} {3-3}=\frac {0} {0},\] which is an indeterminate number. Limits that end in an indeterminate number like the example above are said to be in indeterminate form.
2 dni temu · Hello, I created a file with many tabs that contain many formulas which access data from the other tabs. there are a lot of calculations in any sheet. I created the file in Calc 7.5.1 and did not have problems. Since I changed to 24.2. the file is lagging seriously. Scrolling up and down is very slow. But that only happens where there are a lot of formulas stored. In areas where the cells only ...
3 dni temu · A Fermi estimate is one done using back-of-the-envelope calculations and rough generalizations to estimate values which would require extensive analysis or experimentation to determine exactly.
4 dni temu · MAT 127 - Calculus II. Methods and applications of integration, some differential equations, exponential and logarithmic growth, and infinite series. A computer algebra system is used extensively. Prerequisites: MAT 126.
5 dni temu · A solution to an algebra problem is valid if both sides of the equation are still equal when the problem has been worked out with the chosen solution substituted for the variable (s). Verifying solutions is a good way to double-check the work on any problem.
4 dni temu · MAT 133 - Calculus II. 4 credits (Fall and Spring) A continuation of MAT 131 . Topics include functions of more than one variable: partial and total derivatives, multiple integrals, vector-valued functions, and parametrized curves. Additional topics may include applications to differential equations, line integrals, and Green’s Theorem.
