In equation A , value of c is 7 and In equation B, value of d is 5.
Given that, In equation A
After comparing, [tex]\sqrt{448x^{c} }=8x^{3}\sqrt{7x} \\\\\sqrt{448x^{c} } =\sqrt{7x*(8x^{3} )^{2} } \\\\\sqrt{448x^{c} }=\sqrt{448x^{7} } \\\\c=7[/tex]
In equation B,
After comparing, [tex]\sqrt[3]{576x^{d} }=4x\sqrt[3]{9x^{2} } \\\\\sqrt[3]{576x^{d} }=\sqrt[3]{9x^{2} *(4x)^{3} } \\\\\sqrt[3]{576x^{d} }=\sqrt[3]{576x^{5} } \\\\d=5[/tex]
Thus, In equation A, value of c is 7 and In equation B, value of d is 5.
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