Jenna says that no row or column contains products with only odd numbers.Do you agree?explain
yep true no odds column
row or column of what? The multiplication table?
Surely true.
the 2nd row is all even
since each column contains an element of the second row, it cannot be all odds.
Based on the statement given, "no row or column contains products with only odd numbers," it means that in every row and column of a given matrix or table, there are no products that are formed solely by multiplying odd numbers.
To determine if we agree with this statement, we need to analyze a matrix or table that represents the products formed by multiplying numbers in each row and column. Assuming that the matrix is properly filled, we can analyze each row and column to check if any product consists of only odd numbers.
If we find at least one row or column where all the products are formed by multiplying only odd numbers, then we would not agree with Jenna's statement. However, if all the products in each row and column have an even number or a combination of odd and even numbers, then we would agree with Jenna's statement.
Since we do not have a specific matrix or table to analyze, we cannot provide a definite answer. If you can provide a specific matrix or table as an example, we can analyze it to determine if Jenna's statement holds true or not.
To determine whether Jenna's statement is true or false, we need to inspect each row and column in the given context.
1. Start by examining each row: Look at the numbers in each row and check if there are any rows where all the products contain only odd numbers. If you find at least one such row, Jenna's statement would be false. On the other hand, if you don't find any row with products containing only odd numbers, Jenna's statement would be true when it comes to rows.
2. Next, analyze each column: Similarly, look at the numbers in each column and determine if there are any columns where all the products consist of only odd numbers. If you find at least one such column, Jenna's statement would be false. If there are no columns where the products contain only odd numbers, Jenna's statement would be true regarding columns.
By following these steps, examining each row and column individually, you can determine whether Jenna's claim is accurate or not.