Question
Simplify the expression
Solution
62248095h2sn2159
Evaluate
34544÷11823÷(hshn×1404)÷10÷6
Rewrite the expression
1182334544÷(hshn×1404)÷10÷6
Multiply
More Steps

Multiply the terms
hshn×1404
Multiply the terms
h2sn×1404
Use the commutative property to reorder the terms
1404h2sn
1182334544÷1404h2sn÷10÷6
Divide the terms
More Steps

Evaluate
1182334544÷1404h2sn
Multiply by the reciprocal
1182334544×1404h2sn1
Cancel out the common factor 4
118238636×351h2sn1
Multiply the terms
11823×351h2sn8636
Multiply the terms
4149873h2sn8636
4149873h2sn8636÷10÷6
Divide the terms
More Steps

Evaluate
4149873h2sn8636÷10
Multiply by the reciprocal
4149873h2sn8636×101
Cancel out the common factor 2
4149873h2sn4318×51
Multiply the terms
4149873h2sn×54318
Multiply the terms
20749365h2sn4318
20749365h2sn4318÷6
Multiply by the reciprocal
20749365h2sn4318×61
Cancel out the common factor 2
20749365h2sn2159×31
Multiply the terms
20749365h2sn×32159
Solution
62248095h2sn2159
Show Solution
Find the excluded values
Find the excluded values
h=0,s=0,n=0
Evaluate
34544÷11823÷(hshn×1404)÷10÷6
To find the excluded values,set the denominators equal to 0
hshn=0
Multiply the terms
h2sn=0
Separate the equation into 3 possible cases
h2=0s=0n=0
The only way a power can be 0 is when the base equals 0
h=0s=0n=0
Solution
h=0,s=0,n=0
Show Solution