\[\frac{\text{First}\,\text{monomial}\,\to }{\text{Second}\,\text{monomial}\,\downarrow }\] | \[2x\] | \[-5y\] | \[3{{x}^{2}}\] | \[-4xy\] | \[7{{x}^{2}}y\] | \[-9{{x}^{2}}{{y}^{2}}\] |
\[2x\] | \[4{{x}^{2}}\] | - | - | - | - | - |
\[-5y\] | - | - | \[-15{{x}^{2}}y\] | - | - | - |
\[3{{x}^{2}}\] | - | - | - | - | - | - |
\[-4xy\] | - | - | - | - | - | - |
\[7{{x}^{2}}y\] | - | - | - | - | - | - |
\[-9{{x}^{2}}{{y}^{2}}\] | - | - | - | - | - | - |
Answer:
\[\frac{\text{First}\,\text{monomial}\,\to }{\text{Second}\,\text{monomial}\,\downarrow }\] \[2x\] \[-5y\] \[3{{x}^{2}}\] \[-4xy\] \[7{{x}^{2}}y\] \[-9{{x}^{2}}{{y}^{2}}\] \[2x\] \[4{{x}^{2}}\] \[-10xy\] \[6{{x}^{3}}\] \[-8{{x}^{2}}y\] \[14{{x}^{3}}y\] \[-18{{x}^{3}}{{y}^{2}}\] \[-5y\] \[-10xy\] \[25{{y}^{2}}\] \[-15{{x}^{2}}y\] \[20x{{y}^{2}}\] \[-35{{x}^{2}}{{y}^{2}}\] \[45{{x}^{2}}{{y}^{3}}\] \[3{{x}^{2}}\] \[6{{x}^{3}}\] \[-15{{x}^{2}}y\] \[9{{x}^{4}}\] \[-12{{x}^{3}}y\] \[21{{x}^{4}}y\] \[-27{{x}^{4}}{{y}^{2}}\] \[-4xy\] \[-8{{x}^{2}}y\] \[20x{{y}^{2}}\] \[-12{{x}^{3}}y\] \[16{{x}^{2}}{{y}^{2}}\] \[-28{{x}^{3}}{{y}^{2}}\] \[36{{x}^{3}}{{y}^{3}}\] \[7{{x}^{2}}y\] \[14{{x}^{3}}y\] \[-35{{x}^{2}}{{y}^{2}}\] \[21{{x}^{4}}y\] \[-28{{x}^{3}}{{y}^{2}}\] \[49{{x}^{4}}{{y}^{2}}\] \[-63{{x}^{4}}{{y}^{3}}\] \[-9{{x}^{2}}{{y}^{2}}\] \[-18{{x}^{3}}{{y}^{2}}\] \[45{{x}^{2}}{{y}^{3}}\] \[-27{{x}^{4}}{{y}^{2}}\] \[36{{x}^{3}}{{y}^{3}}\] \[-63{{x}^{4}}{{y}^{3}}\] \[81{{x}^{4}}{{y}^{4}}\]
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