By simplifying the equation 500 + 10n = 15 000, we can find that 'n' equals 1450.
The question is asking to find the number of books ('n') that can be printed for a cost of $ 15,000. The formula provided is the cost of printing 'n' books which is represented as 500 + 10n. To find the number of books ('n'), you need to solve the equation 500 + 10n = 15 000 for 'n'.
So, for a cost of $ 15,000, 1 450 books can be printed. Therefore, by simplifying the equation 500 + 10n = 15 000, we can find that 'n' equals 1450.
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Answer:
=9(z+3)
Step-by-step explanation:
Distributive property: a(b+c)=ab+ac
First, you had to rewrite the problem down of 27=9*3
Then, you can also factor it out by the common term of 9.
Hope this helps!
Thanks!
-Charlie
:)
The equivalent expression for 9z+27 is 9(z+3). By factoring out the greatest common factor, we can simplify the expression and represent it in a different form. For example, if z=5, then the original expression 9z+27 is equal to 72, which is also the value of the equivalent expression 9(z+3).
The equivalent expression for 9z+27 is 9(z+3).
To find the equivalent expression, we can factor out the greatest common factor of the terms, which in this case is 9. We can rewrite the expression as 9(z+3), where z+3 represents the remaining terms after factoring out 9.
For example, if z=5, then the original expression 9z+27 becomes 9(5)+27 = 45+27 = 72, and the equivalent expression 9(z+3) also becomes 9(5+3) = 72.
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