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Sagot :
When A is divided: A /
By the sum of a certain number and 10: (n + 10)
When A is divided by the sum of a certain number and 10: A / (n + 10)
The result is the same as: =
Dividing 3: 3 /
By the sum of that number and 4: (n + 4)
The result is the same as dividing 3 by the sum of that number and 4: 3 / (n + 4).
Final Equation: A / (n + 10) = 3 / (n + 4)
To solve, we'll need to cross-multiply. Without knowing the value of A, however, the answer will not be a numerical value.
3(n + 10) = A(n + 4)
3n + 30 = An + 4A
30 - 4A = An - 3n
30 - 4A = n(A - 3)
n = (30 - 4A) / (A - 3)
If you know the value of A, then please plug it in to the value for n given above.
Hope this helps!
Answer:
heya! ^^
firstly , let us consider the unknown number to be " x " .
now , According to Question -
When A is divided by the sum of a certain number and 10, the result is the same as dividing 3 by the sum of that number and 4 .
this can help us frame an equation which is as follows -
[tex] \frac{A}{x + 10} = \frac{3}{x + 4} \\ [/tex]
let's go further and solve this , so that we obtain a perfect value for x.
[tex] \frac{A}{x + 10} = \frac{3}{x + 4} \\ \\ \dashrightarrow \: on \: cross \: multiplying \: \\ \\ A(x + 4) = 3(x + 10) \\ \\ Ax + 4 A= 3x + 30 \\ \\ lets \: now \: gather \: the \: like \: terms \: together , \\ \\ Ax - 3x = 30 - 4A \\ \\ x(A-3)=30-4A \\ \\ [/tex]
[tex]x = \frac{30 - 4A}{A - 3} \\ [/tex]
thus the number is [tex]\frac{30-4A}{A-3}\\[/tex]
hope helpful :D
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