Question

katerin read 10 books. the number of books roman read can be represented by the expression 5 × 10
make the statement true.
katerin roman read 5 10 times the number of books katerin roman

Explanation:

Step1: Analizar el contexto

We know that Katerin read 10 books. We need to find the relationship between Katerin's books and Roman's books such that the expression \(5\times10\) makes sense. Let's assume the number of books Roman read is related to Katerin's. If we consider "times the number of books" and the numbers 5 and 10, let's see the logic.

Step2: Determinar la relación

If Katerin read 10 books, and we have the expression \(5\times10\), we can think that Roman read 5 times the number of books Katerin read? Wait, no, wait. Wait, the problem is to make the statement true. Wait, the words given are "Katerin", "Roman", "read", "5", "10", "times the number of books", "Katerin", "Roman". Wait, let's re - arrange. The correct sentence should be: "The number of books Roman read is 5 times the number of books Katerin read" or "The number of books Katerin read is 2 times... No, wait, Katerin read 10, and the expression is \(5\times10\). So if we say "Roman read 5 times the number of books Katerin read", then Roman's books \(= 5\times10\). So we need to fill in the blanks. Let's structure the sentence: "__ read times the number of books __ read" with the numbers 5, 10 and names Katerin and Roman. So Roman read 5 times the number of books Katerin read. Because Katerin read 10, so \(5\times10\) would be Roman's books.

Answer:

Roman read 5 times the number of books Katerin read