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Pre-Algebra
Mean
Mode
Greatest Common Factor
Least Common Multiple
Order of Operations
Fractions
Mixed Fractions
Prime Factorization
Exponents
Radicals
Algebra
Combine Like Terms
Solve for a Variable
Factor
Expand
Evaluate Fractions
Linear Equations
Quadratic Equations
Inequalities
Systems of Equations
Matrices
Trigonometry
Simplify
Evaluate
Graphs
Solve Equations
Calculus
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2\times 3\times 5\times 11
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Algebra
5 problems similar to:
factor(330)
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factor9.12
https://www.tiger-algebra.com/drill/factor9.12/
(912/100) Final result : 228 ——— = 9.12000 25 Reformatting the input : Changes made to your input should not affect the solution: (1): "9.12" was replaced by "(912/100)". Step by step solution : ...
findlcm.5,4,2
https://www.tiger-algebra.com/drill/findlcm.5,4,2/
Error - Decimal point not allowed here lcm(5,4,2) LCM(5,4,2) Least Common Multiple is : 20 Calculate Least Common Multiple for : 5, 4 and 2 Factorize of the ...
Cannot find length of repeating block in decimal expansion for \frac{17}{78}
https://math.stackexchange.com/questions/802448/cannot-find-length-of-repeating-block-in-decimal-expansion-for-frac1778
Note that the period for a prime p is a factor of \varphi (p)=p-1 but need not be equal to it. This is because 10^{p-1} \equiv 1 \mod p. The period is the least n for which p|(10^n-1). If ...
Why does mathematical convention deal so ineptly with multisets?
https://math.stackexchange.com/q/152223/11994
This question reminded me of several notes by the influential computer scientist Edsger W. Dijkstra, who spent a lot of time thinking about how our notation can affect how we think and reason ...
Showing (C[0,1], d_1) is not a complete metric space
https://math.stackexchange.com/questions/152233/showing-c0-1-d-1-is-not-a-complete-metric-space
Suppose m,n > N. Then f_m(x) = f_n(x) = -1 when x \in [0, \frac{1}{2}-\frac{1}{N}]. Similarly, f_m(x) = f_n(x) = +1 when x \in [\frac{1}{2}+\frac{1}{N},1]. And |f_m(x)-f_n(x)| \leq 1 ...
Cayley-Hamilton Theorem proof
https://math.stackexchange.com/questions/3104993/cayley-hamilton-theorem-proof
You are trying to show that: (P^{-1}AP-\lambda_{1}I)^{k_{1}}\dots(P^{-1}AP-\lambda_{m}I)^{k_{m}}=0 let's take one subspace: (P^{-1}AP-\lambda_{1}I)^{k_{1}} then it's equal to \begin{bmatrix} ...
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