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Solution
The correct option is Bx=(0×−7)−(−2×15)(√3×15)−(0×13),y=(−2×13)−(−7×√3)(√3×15)−(0×13) The given equations can be written in the general form as follows: √3x=2 ⇒√3x−0.y−2=0 x3=7−y5 ⇒x3+y5−7=0 Using cross multiplication,
Thus, the solutions are: x(0×7)−(−2×15)=1(√3×15)−(0×13);y(−2×13)−(−7×√3)=1(√3×15)−(0×13) ⇒x=(0×−7)−(−2×15)(√3×15)−(0×13),y=(−2×13)−(−7×√3)(√3×15)−(0×13)