Question C2×C24×3 Simplify the expression 12 Evaluate C2×C24×3Multiply the terms More Steps Multiply the terms C2×C24Cancel out the common factor C2 1×4Multiply the terms 4 4×3Solution 12 Show Solution Find the excluded values C=0 Evaluate C2×C24×3To find the excluded values,set the denominators equal to 0 C2=0Solution C=0 Show Solution Find the roots C∈∅ Evaluate C2×C24×3To find the roots of the expression,set the expression equal to 0 C2×C24×3=0The only way a power can not be 0 is when the base not equals 0 C2×C24×3=0,C=0Calculate C2×C24×3=0Multiply the terms More Steps Multiply the terms C2×C24×3Multiply the terms More Steps Multiply the terms C2×C24Cancel out the common factor C2 1×4Multiply the terms 4 4×3Multiply the numbers 12 12=0Solution C∈∅ Show Solution