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The number of pages in an Algebra 1 book is 99 less than the number of pages in a geometry book. The Algebra book has 629 pages.

Write and solve an equation to find the number \( n \) of pages in the geometry book.

Answer :

Final answer:

Given that the Algebra 1 book has 99 less pages than a Geometry book and the Algebra 1 book has 629 pages, we can make an equation to find the pages of the Geometry book. Our equation was n - 99 = 629, solving for n (number of pages in the Geometry book), we got 728.

Explanation:

The subject of the question is a mathematical problem involving algebra and geometry. Given that the number of pages in the Algebra 1 book is 99 less than the number of pages in the geometry book, and the Algebra book has 629 pages, we can set up and solve an equation to find the number of pages in the geometry book.

Let's denote the number of pages in the geometry book as n. According to the problem, the algebra book has 99 pages less. Therefore, we can write the equation as: n - 99 = 629. Solving for n will give us the number of pages in the geometry book.

Adding 99 to both sides of the equation to solve for n, the equation becomes n = 629 + 99. Hence, n = 728.

This means the geometry book has 728 pages.

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Rewritten by : Barada

Answer:

Lets use A as the variable for pages in the algebra book since there is none given for how many are in the algebra book.

best equation would be A-99=n

Step-by-step explanation:

hope this help:)