How do you solve #sqrtx+12=x#? Algebra Radicals and Geometry Connections Radical Equations 1 Answer Gió Apr 18, 2015 Take #12# to the right and then square both sides to get: #x=(x-12)^2# #x=x^2-24x+144# #x^2-25x+144=0# Solve for #x# and then check the results (you´ll get 2 of which only one acceptable) by substituting back into your original equation. Answer link Related questions How do you solve radical equations? What are Radical Equations? How do you solve radical equations with cube roots? How do you find extraneous solutions when solving radical equations? How do you solve #\sqrt{x+15}=\sqrt{3x-3}#? How do you solve and find the extraneous solutions for #2\sqrt{4-3x}+3=0#? How do you solve #\sqrt{x^2-5x}-6=0#? How do you solve #\sqrt{x}=x-6#? How do you solve for x in #""^3sqrt(-2-5x)+3=0#? How do you solve for x in #sqrt(42-x)+x =13#? See all questions in Radical Equations Impact of this question 1724 views around the world You can reuse this answer Creative Commons License