Solve for n 8(n+9)=2(36+4n)

Math
8(n+9)=2(36+4n)
Simplify 8(n+9).
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Apply the distributive property.
8n+8⋅9=2(36+4n)
Multiply 8 by 9.
8n+72=2(36+4n)
8n+72=2(36+4n)
Simplify 2(36+4n).
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Apply the distributive property.
8n+72=2⋅36+2(4n)
Multiply.
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Multiply 2 by 36.
8n+72=72+2(4n)
Multiply 4 by 2.
8n+72=72+8n
8n+72=72+8n
8n+72=72+8n
Move all terms containing n to the left side of the equation.
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Subtract 8n from both sides of the equation.
8n+72-8n=72
Combine the opposite terms in 8n+72-8n.
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Subtract 8n from 8n.
0+72=72
Add 0 and 72.
72=72
72=72
72=72
Since 72=72, the equation will always be true for any value of n.
All real numbers
The result can be shown in multiple forms.
All real numbers
Interval Notation:
(-∞,∞)
Solve for n 8(n+9)=2(36+4n)

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