Montessori Math

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Trinomial Cube

h cube
{500}
\sqrt[3]{143055667}
{h}^{3} \underline{-125000000} {5}^{3} = {125}
h cube
{520}
\sqrt[3]{143055667}
{h}^{3} \underline{-125000000} {5}^{3} = {125}
{18055667} {180}\div\left({3}\times{5}^{2}\right) = {180}\div{75} = {2}
{3}{h}^{2}{t} \underline{-150000000} {3}\left({5}^{2}\times{2}\right) = {150}
h cube
{520}
\sqrt[3]{143055667}
{h}^{3} \underline{-125000000} {5}^{3} = {125}
{18055667} {180}\div\left({3}\times{5}^{2}\right) = {180}\div{75} = {2}
{3}{h}^{2}{t} \underline{-150000000} {3}\left({5}^{2}\times{2}\right) = {150}
{3055667}
{3}{h}{t}^{2} \underline{-600000} {3}\left({5}\times{2}^{2}\right) = {60}
h cube
{523}
\sqrt[3]{143055667}
{h}^{3} \underline{-125000000} {5}^{3} = {125}
{18055667} {180}\div\left({3}\times{5}^{2}\right) = {180}\div{75} = {2}
{3}{h}^{2}{t} \underline{-150000000} {3}\left({5}^{2}\times{2}\right) = {150}
{3055667}
{3}{h}{t}^{2} \underline{-600000} {3}\left({5}\times{2}^{2}\right) = {60}
{2455667} {245}\div\left({3}\times{5}^{2}\right) = {245}\div{75} = {3}
{3}{h}^{2}{u} \underline{-2250000} {3}\left({5}^{2}\times{3}\right) = {225}
h cube
{523}
\sqrt[3]{143055667}
{h}^{3} \underline{-125000000} {5}^{3} = {125}
{18055667} {180}\div\left({3}\times{5}^{2}\right) = {180}\div{75} = {2}
{3}{h}^{2}{t} \underline{-150000000} {3}\left({5}^{2}\times{2}\right) = {150}
{3055667}
{3}{h}{t}^{2} \underline{-600000} {3}\left({5}\times{2}^{2}\right) = {60}
{2455667} {245}\div\left({3}\times{5}^{2}\right) = {245}\div{75} = {3}
{3}{h}^{2}{u} \underline{-2250000} {3}\left({5}^{2}\times{3}\right) = {225}
{205567} {205}\div\left({5}\times{3}\times{2}\right) = {205}\div{30} = {6}
{6}{htu} \underline{-180000} {6}\left({5}^{2}\times{3}\right) = {180}
h cube
{523}
\sqrt[3]{143055667}
{h}^{3} \underline{-125000000} {5}^{3} = {125}
{18055667} {180}\div\left({3}\times{5}^{2}\right) = {180}\div{75} = {2}
{3}{h}^{2}{t} \underline{-150000000} {3}\left({5}^{2}\times{2}\right) = {150}
{3055667}
{3}{h}{t}^{2} \underline{-600000} {3}\left({5}\times{2}^{2}\right) = {60}
{2455667} {245}\div\left({3}\times{5}^{2}\right) = {245}\div{75} = {3}
{3}{h}^{2}{u} \underline{-2250000} {3}\left({5}^{2}\times{3}\right) = {225}
{205567} {205}\div\left({5}\times{3}\times{2}\right) = {205}\div{30} = {6}
{6}{htu} \underline{-180000} {6}\left({5}^{2}\times{3}\right) = {180}
{25000}
{t}^{3} \underline{-8000} {2}^{3} = {8}
h cube
{523}
\sqrt[3]{143055667}
{h}^{3} \underline{-125000000} {5}^{3} = {125}
{18055667} {180}\div\left({3}\times{5}^{2}\right) = {180}\div{75} = {2}
{3}{h}^{2}{t} \underline{-150000000} {3}\left({5}^{2}\times{2}\right) = {150}
{3055667}
{3}{h}{t}^{2} \underline{-600000} {3}\left({5}\times{2}^{2}\right) = {60}
{2455667} {245}\div\left({3}\times{5}^{2}\right) = {245}\div{75} = {3}
{3}{h}^{2}{u} \underline{-2250000} {3}\left({5}^{2}\times{3}\right) = {225}
{205567} {205}\div\left({5}\times{3}\times{2}\right) = {205}\div{30} = {6}
{6}{htu} \underline{-180000} {6}\left({5}^{2}\times{3}\right) = {180}
{25000}
{t}^{3} \underline{-8000} {2}^{3} = {8}
{17600}
{3}{h}{u}^{2} \underline{-13500} {3}\left({5}\times{3}^{2}\right) = {135}
h cube
{523}
\sqrt[3]{143055667}
{h}^{3} \underline{-125000000} {5}^{3} = {125}
{18055667} {180}\div\left({3}\times{5}^{2}\right) = {180}\div{75} = {2}
{3}{h}^{2}{t} \underline{-150000000} {3}\left({5}^{2}\times{2}\right) = {150}
{3055667}
{3}{h}{t}^{2} \underline{-600000} {3}\left({5}\times{2}^{2}\right) = {60}
{2455667} {245}\div\left({3}\times{5}^{2}\right) = {245}\div{75} = {3}
{3}{h}^{2}{u} \underline{-2250000} {3}\left({5}^{2}\times{3}\right) = {225}
{205567} {205}\div\left({5}\times{3}\times{2}\right) = {205}\div{30} = {6}
{6}{htu} \underline{-180000} {6}\left({5}^{2}\times{3}\right) = {180}
{25000}
{t}^{3} \underline{-8000} {2}^{3} = {8}
{17600}
{3}{h}{u}^{2} \underline{-13500} {3}\left({5}\times{3}^{2}\right) = {135}
{4167}
{3}{t}^{2}{u} \underline{-3600} {3}\left({2}^{2}\times{3}\right) = {36}
h cube
{523}
\sqrt[3]{143055667}
{h}^{3} \underline{-125000000} {5}^{3} = {125}
{18055667} {180}\div\left({3}\times{5}^{2}\right) = {180}\div{75} = {2}
{3}{h}^{2}{t} \underline{-150000000} {3}\left({5}^{2}\times{2}\right) = {150}
{3055667}
{3}{h}{t}^{2} \underline{-600000} {3}\left({5}\times{2}^{2}\right) = {60}
{2455667} {245}\div\left({3}\times{5}^{2}\right) = {245}\div{75} = {3}
{3}{h}^{2}{u} \underline{-2250000} {3}\left({5}^{2}\times{3}\right) = {225}
{205567} {205}\div\left({5}\times{3}\times{2}\right) = {205}\div{30} = {6}
{6}{htu} \underline{-180000} {6}\left({5}^{2}\times{3}\right) = {180}
{25000}
{t}^{3} \underline{-8000} {2}^{3} = {8}
{17600}
{3}{h}{u}^{2} \underline{-13500} {3}\left({5}\times{3}^{2}\right) = {135}
{4167}
{3}{t}^{2}{u} \underline{-3600} {3}\left({2}^{2}\times{3}\right) = {36}
{567}
{3}{t}{u}^{2} \underline{-540} {3}\left({2}\times{3}^{2}\right) = {54}
h cube
{523}
\sqrt[3]{143055667}
{h}^{3} \underline{-125000000} {5}^{3} = {125}
{18055667} {180}\div\left({3}\times{5}^{2}\right) = {180}\div{75} = {2}
{3}{h}^{2}{t} \underline{-150000000} {3}\left({5}^{2}\times{2}\right) = {150}
{3055667}
{3}{h}{t}^{2} \underline{-600000} {3}\left({5}\times{2}^{2}\right) = {60}
{2455667} {245}\div\left({3}\times{5}^{2}\right) = {245}\div{75} = {3}
{3}{h}^{2}{u} \underline{-2250000} {3}\left({5}^{2}\times{3}\right) = {225}
{205567} {205}\div\left({5}\times{3}\times{2}\right) = {205}\div{30} = {6}
{6}{htu} \underline{-180000} {6}\left({5}^{2}\times{3}\right) = {180}
{25000}
{t}^{3} \underline{-8000} {2}^{3} = {8}
{17600}
{3}{h}{u}^{2} \underline{-13500} {3}\left({5}\times{3}^{2}\right) = {135}
{4167}
{3}{t}^{2}{u} \underline{-3600} {3}\left({2}^{2}\times{3}\right) = {36}
{567}
{3}{t}{u}^{2} \underline{-540} {3}\left({2}\times{3}^{2}\right) = {54}
{27}
{u}^{3} \underline{-27} {3}^{3} = {27}
{0}

To Do: Add Explanation buttons for each row in table. Should I have the corresponding cubing step in each row for comparison of cubing and cube root?

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