Question Simplify the expression Solution k135y2−2024k Evaluate 12025÷(y215×k)−2024Divide the terms 2025÷(y215×k)−2024Multiply the terms 2025÷y215k−2024Divide the terms More Steps Evaluate 2025÷y215kMultiply by the reciprocal 2025×15ky2Cancel out the common factor 15 135×ky2Multiply the terms k135y2 k135y2−2024Reduce fractions to a common denominator k135y2−k2024kSolution k135y2−2024k Show Solution Find the excluded values Find the excluded values y=0,k=0 Evaluate 12025÷(y215×k)−2024To find the excluded values,set the denominators equal to 0 y2=0y215×k=0The only way a power can be 0 is when the base equals 0 y=0y215×k=0Solve the equations More Steps Evaluate y215×k=0Multiply the terms y215k=0Cross multiply 15k=y2×0Simplify the equation 15k=0Rewrite the expression k=0 y=0k=0Solution y=0,k=0 Show Solution