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Created on: 2012-03-26

A sample problem solved by Quickmath online math calculator

Command

Solve

Inequality
q^2-12*q+36+12*p > 0

  1. an inequality in which left side of inequality larger than right side of inequality; the left side of the inequality is equal to a sum of 4 terms; the 1st term of the sum is a power; the base is q; the exponent is two; the 2nd term of the sum is equal to a negative product containing 2 factors; the 1st factor of the product is twelve; the 2nd factor of the product is equal to q; the 3rd term of the sum is equal to thirty six; the 4th term of the sum is equal to a product of 2 factors; the 1st factor of the product is twelve; the 2nd factor of the product is equal to p; the right side of the inequality is equal to zero;
  2. q to the power two plus negative twelve times q plus thirty six plus twelve times p larger than zero;
Variable
Result
A nonpolynomial inequality has been used, so the solution set may be incorrect.

Exact

<<q^2-12*q+12*p+36 > 0>>

  1. an inequality in which left side of inequality larger than right side of inequality; the left side of the inequality is equal to a sum that comprises 4 terms; the 1st term of the sum is equal to a power; the base is q; the exponent is two; the 2nd term of the sum is equal to a negative product that comprises 2 factors; the 1st factor of the product is twelve; the 2nd factor of the product is equal to q; the 3rd term of the sum is a product that comprises 2 factors; the 1st factor of the product is equal to twelve; the 2nd factor of the product is equal to p; the 4th term of the sum is equal to thirty six; the right side of the inequality is equal to zero;
  2. opening parenthesis q to the power two plus negative twelve multiplied by q plus twelve multiplied by p plus thirty six greater than zero closing parenthesis.