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4(+2)=8+4
1.Distribute
4(+2)=8+4
4+8=8+4
2.Rearrange terms
4+8=8+4
4+8=4+8
3.Subtract 8 from both sides of the equation
4+8=4+8
4+8−8=4+8−8
4.Simplify
4+8−8=4+8−8
4=4+8−8
2.Subtract the numbers
4=4+8−8
4=4
5.Subtract 4 from both sides of the equation
4=4
4−4=4−4
6.Simplify
1.Combine like terms
4−4=4−4
0=4−4
0=0
The Answer is 0=0.
[tex] \frac{1}{5}(25 - 5a) = 4 - a [/tex]
Rearrange terms
[tex] \frac{1}{5}(25 - 5a) = 4 - a \\ \frac{1}{5}( - 5a + 25) = 4 - a \\ [/tex]
2.Combine multiplied terms into a single fraction
[tex] \frac{1}{5}( - 5a + 25) = 4 - a \\ \frac{1( - 5a + 25)}{5} = 4 - a [/tex]
3.Multiply by 1
[tex] \frac{1( - 5a + 25)}{5} = 4 - a \\ \frac{ - 5a + 25}{5} = 4 - a [/tex]
4. Rearrange terms
[tex] \frac{ - 5a + 25}{5} = 4 - a \\ \frac{ - 5a + 25}{5} = - a + 4 [/tex]
5.Add to both sides of the equation
[tex] \frac{−5+25}{5} = - a + 4 \\ \frac{−5+25}{5} + a= - a + 4 + a [/tex]
6. Simplify
Find common denominator
[tex] \frac{ - 5a + 25}{5} + a = - a + 4 + a \\ \frac{ - 5a + 25}{5} + \frac{5a}{5} = - a + 4 + a [/tex]
2.Combine fractions with common denominator.
[tex] \frac{ - 5a + 25}{5} + \frac{5a}{5} =−+4+ \\ \frac{−5+25 + 5a}{5} = - a + 4 + a [/tex]
3. Combine like terms
[tex] \frac{ - 5a + 25 + 5a}{5} = −+4+ \\ \frac{25}{5} = −+4+[/tex]
4. Cancel terms that are in both the numerator and denominator
[tex] \frac{25}{5} = −+4+ \\ 5 = −+4+[/tex]
5. Combine like terms
5 = - a + 4 + a
5=4
Answer: 5=4.
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