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What is the value of 
x^(3)*y^(4) when 
x=3 and 
y=0 ?

What is the value of x3y4 x^{3} \cdot y^{4} when x=3 x=3 and y=0 y=0 ?

Full solution

Q. What is the value of x3y4 x^{3} \cdot y^{4} when x=3 x=3 and y=0 y=0 ?
  1. Given Values: We are given: \newlinex=3x = 3\newliney=0y = 0\newlineExpression = x3x^{3}y4y^{4}\newlineIdentify the expression after substituting the value of xx and yy.\newlineSubstitute 33 for xx and 00 for yy in x3x^{3}y4y^{4}.\newliney=0y = 022y=0y = 033
  2. Identify Expression: Calculate the value of 333^{3}.$33=3×3×3=27\$3^{3} = 3 \times 3 \times 3 = 27)
  3. Calculate 333^3: Calculate the value of 0(4)0^{(4)}.\newline0(4)=0×0×0×00^{(4)} = 0 \times 0 \times 0 \times 0\newline=0= 0
  4. Calculate 040^4: Multiply the results from the previous steps.\newline27×0=027 \times 0 = 0

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