If Delta1=∣xaxbaax∣andDelta2=∣xbax∣ are the given determinants, then Delta1=3(Delta2)2 b.dxd(Delta1)=3Delta2 c. dxd(Delta1)=3(Delta2)2 d. Delta1=3Delta23/2

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If {Delta}_{{1}}={|{x}{{{a}}}{x}{b}{a}{a}{x}|}{a}{n}{d}{Delta}

Question

If $Delta_{1} = ∣ x a x b a a x ∣ a n d Delta_{2} = ∣ x b a x ∣$ are the given determinants, then $Delta_{1} = 3 (Delta_{2})^{2}$ b. $\frac{d}{d x} (Delta_{1}) = 3 Delta_{2}$ c. $\frac{d}{d x} (Delta_{1}) = 3 (Delta_{2})^{2}$ d. $Delta_{1} = 3 Delta 23 / 2$

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Henry Discussed

Delta_{1} = ∣ x a x b a a x ∣ a n d Delta_{2} = ∣ x b a x ∣

are the given determinants, then

Delta_{1} = 3 (Delta_{2})^{2}

\frac{d}{d x} (Delta_{1}) = 3 Delta_{2}

\frac{d}{d x} (Delta_{1}) = 3 (Delta_{2})^{2}

Delta_{1} = 3 Delta 23 / 2

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Question Text

Delta_{1} = ∣ x a x b a a x ∣ a n d Delta_{2} = ∣ x b a x ∣

are the given determinants, then

Delta_{1} = 3 (Delta_{2})^{2}

\frac{d}{d x} (Delta_{1}) = 3 Delta_{2}

\frac{d}{d x} (Delta_{1}) = 3 (Delta_{2})^{2}

Delta_{1} = 3 Delta 23 / 2