Question Simplify the expression 15300s4 Evaluate s5×s15×1020Multiply the terms More Steps Multiply the terms s5×s15Cancel out the common factor s s4×15Use the commutative property to reorder the terms 15s4 15s4×1020Solution 15300s4 Show Solution Find the excluded values s=0 Evaluate s5×s15×1020Solution s=0 Show Solution Find the roots s∈∅ Evaluate s5×s15×1020To find the roots of the expression,set the expression equal to 0 s5×s15×1020=0Find the domain s5×s15×1020=0,s=0Calculate s5×s15×1020=0Multiply the terms More Steps Multiply the terms s5×s15×1020Multiply the terms More Steps Multiply the terms s5×s15Cancel out the common factor s s4×15Use the commutative property to reorder the terms 15s4 15s4×1020Multiply the numbers 15300s4 15300s4=0Rewrite the expression s4=0The only way a power can be 0 is when the base equals 0 s=0Check if the solution is in the defined range s=0,s=0Solution s∈∅ Show Solution