Respuesta :
Consider the given equation:
[tex]a(5-x)=bx-8[/tex]
We have to solve the given equation for the value of 'x', we get
We will use distributive property which states [tex]a(b+c) = ab+ ac[/tex]
[tex](a \times 5)+(a \times -x) = bx-8[/tex]
[tex]5a-ax = bx -8[/tex]
Equating the like terms and the constants, we get
[tex]5a+8= ax+bx[/tex]
Taking 'x' common from the RHS of the equation.
[tex]5a+8 = x(a+b)[/tex]
[tex]x = \frac{5a+8}{a+b}[/tex]
Therefore, the value of 'x' is [tex]x = \frac{5a+8}{a+b}[/tex].
The value of 'x' in equation a(5 - x) = bx - 8 is x=5a+8/(b+a).
Consider the given equation
a(5-1)=bx-8
We have to solve the given equation for the value of 'x', we get
We will use distributive property which states
What is the statement of the distributive property?
a(b+c)=ab+ac
5a-ax=bx-8
Equating the like terms and the constants, we get
5a+8=bx+ax
Taking 'x' common from the RHS of the equation.
5a+8=x(b+a)
x=5a+8/(b+a)
Therefore, the value of 'x' is x=5a+8/(b+a).
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