Question
Simplify the expression
319601
Alternative Form
≈3.128911×10−5
Evaluate
w×2÷(40w×34)÷47
Use the commutative property to reorder the terms
2w÷(40w×34)÷47
Multiply the terms
2w÷1360w÷47
Divide the terms
More Steps

Evaluate
2w÷1360w
Rewrite the expression
1360w2w
Reduce the fraction
13602
Cancel out the common factor 2
6801
6801÷47
Multiply by the reciprocal
6801×471
To multiply the fractions,multiply the numerators and denominators separately
680×471
Solution
319601
Alternative Form
≈3.128911×10−5
Show Solution

Find the excluded values
w=0
Evaluate
w×2÷(40w×34)÷47
To find the excluded values,set the denominators equal to 0
40w×34=0
Multiply the terms
1360w=0
Solution
w=0
Show Solution

Find the roots
w∈∅
Evaluate
w×2÷(40w×34)÷47
To find the roots of the expression,set the expression equal to 0
w×2÷(40w×34)÷47=0
Find the domain
More Steps

Evaluate
40w×34=0
Multiply the terms
1360w=0
Rewrite the expression
w=0
w×2÷(40w×34)÷47=0,w=0
Calculate
w×2÷(40w×34)÷47=0
Use the commutative property to reorder the terms
2w÷(40w×34)÷47=0
Multiply the terms
2w÷1360w÷47=0
Divide the terms
More Steps

Evaluate
2w÷1360w
Rewrite the expression
1360w2w
Reduce the fraction
13602
Cancel out the common factor 2
6801
6801÷47=0
Divide the terms
More Steps

Evaluate
6801÷47
Multiply by the reciprocal
6801×471
To multiply the fractions,multiply the numerators and denominators separately
680×471
Multiply the numbers
319601
319601=0
Multiply both sides of the equation by LCD
319601×31960=0×31960
Simplify the equation
1=0×31960
Any expression multiplied by 0 equals 0
1=0
Solution
w∈∅
Show Solution
