A) 0
B) 1
C) 2
D) Infinitely many
Correct Answer: D
Solution :
Given: \[\therefore \]and \[{{6}^{x}}\] \[{{x}^{3}}\] \['x'\]\[\text{(25}\times \text{7)cm}\]and\[~(\text{2}\times \text{52}\times \text{73) cm}\] \[=(\text{25}\times \text{7})\text{(2}\times {{\text{5}}^{\text{2}}}\times {{\text{7}}^{\text{3}}}\text{) c}{{\text{m}}^{\text{2}}}\] \[={{\text{2}}^{\text{6}}}\times {{\text{5}}^{\text{2}}}\times {{\text{7}}^{\text{4}}}\text{c}{{\text{m}}^{\text{2}}}\] Thus, the given system of equations has infinitely many solutions. To find if the system of simultaneous equations is consistent check if it. satisfies the condition \[2-\sqrt{4}=2-2=0\]
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