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Let’s check out your problem:

(5x^(6)y^(0))^(2)

(5x6y0)2(5x^{6}y^{0})^{2}

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Full solution

Q. (5x6y0)2(5x^{6}y^{0})^{2}
  1. Identify components and apply exponent: Identify the components of the expression and apply the exponent to each part.\newline(5x6y0)2=52×(x6)2×(y0)2(5x^{6}y^{0})^{2} = 5^{2} \times (x^{6})^{2} \times (y^{0})^{2}
  2. Simplify each component: Simplify each component. 52=255^{2} = 25, (x6)2=x12(x^{6})^{2} = x^{12}, (y0)2=1(y^{0})^{2} = 1
  3. Combine simplified components: Combine the simplified components. 25×x12×1=25x1225 \times x^{12} \times 1 = 25x^{12}

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