Question Simplify the expression Solution 5x5+5 Evaluate 5x5+8−3Solution 5x5+5 Show Solution Factor the expression Factor 5(x+1)(x4−x3+x2−x+1) Evaluate 5x5+8−3Subtract the numbers 5x5+5Factor out 5 from the expression 5(x5+1)Solution More Steps Evaluate x5+1Calculate x5−x4+x3−x2+x+x4−x3+x2−x+1Rewrite the expression x×x4−x×x3+x×x2−x×x+x+x4−x3+x2−x+1Factor out x from the expression x(x4−x3+x2−x+1)+x4−x3+x2−x+1Factor out x4−x3+x2−x+1 from the expression (x+1)(x4−x3+x2−x+1) 5(x+1)(x4−x3+x2−x+1) Show Solution Find the roots Find the roots of the algebra expression x=−1 Evaluate 5x5+8−3To find the roots of the expression,set the expression equal to 0 5x5+8−3=0Subtract the numbers 5x5+5=0Move the constant to the right-hand side and change its sign 5x5=0−5Removing 0 doesn't change the value,so remove it from the expression 5x5=−5Divide both sides 55x5=5−5Divide the numbers x5=5−5Divide the numbers More Steps Evaluate 5−5Reduce the numbers 1−1Calculate −1 x5=−1Take the 5-th root on both sides of the equation 5x5=5−1Calculate x=5−1Solution More Steps Evaluate 5−1An odd root of a negative radicand is always a negative −51Simplify the radical expression −1 x=−1 Show Solution