Final answer:
To solve for x in the given expression (11x - 2)(9x + 1)(19x + 3), we need to multiply the three binomials together and then set the resulting expression equal to zero. By expanding and combining like terms, we can obtain the expression 1899x^3 + 6177x^2 + 753x - 132. This expression can be solved by factoring or by using the quadratic formula.
Step-by-step explanation:
To solve for x in the given expression, we need to multiply the three binomials together and then set the resulting expression equal to zero.
The expression (11x - 2)(9x + 1)(19x + 3) can be expanded by using the distributive property. Multiply each term of the first binomial by each term of the second binomial, and then multiply the resulting expression by the third binomial.
After multiplying and combining like terms, we get the expression 1899x^3 + 6177x^2 + 753x - 132 at the end. By setting this expression equal to zero, we can solve for x by factoring or by using the quadratic formula.