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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
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Trigonometry
Simplify
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62
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Solution Steps
38+2040000 \div 85000
Divide 2040000 by 85000 to get 24.
38+24
Add 38 and 24 to get 62.
62
Factor
2\times 31
Quiz
Arithmetic
5 problems similar to:
38+2040000 \div 85000
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\displaystyle-\frac{{4301}}{{100}} Explanation: \displaystyle-{3.45}-{2.3}{\left({8.6}\right)}\div{0.5} Rearrange! \displaystyle-\frac{{3.45}}{{100}}-\frac{{2.3}}{{10}}{\left(\frac{{8.6}}{{10}}\right)}\div\frac{{0.5}}{{10}} ...
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How do you simplify \displaystyle{\left(-{380}\right)}+{38}+{380}\div{\left(-{38}\right)} ?
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\displaystyle{47} Explanation: To find an approximation while keeping the arithmetic a little easier, divide \displaystyle{705} by \displaystyle{15} : \displaystyle{705}={600}+{105}={\left({40}\cdot{15}\right)}+{\left({7}\cdot{15}\right)}={47}\cdot{15} ...
Prove by induction that 0 < a_n < a_{n + 1} < b_{n + 1} < b_n for a_{n + 1} = \sqrt{a_nb_n} and b_{n + 1} = \frac 12(a_n + b_n).
https://math.stackexchange.com/q/1664414
As everything is positive here a_1<a_2\iff a_1<\sqrt{a_1b_1}\iff a^2_1<a_1b_1\iff a_1(b_1-a_1)>0\;\color{red}\checkmark Do something similar for \;b_n\;
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38+24
Divide 2040000 by 85000 to get 24.
62
Add 38 and 24 to get 62.
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