Mathematics
Mathematics, 29.08.2019 07:30, Andy769

27 + 18 sum of the numbers as the product of their gcf

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Mathematics, 03.07.2019 08:00, kevin2920
Why is the product of two rational numbers always rational? select from the drop-down menus to correctly complete the proof. let a/b and c/d represent two rational numbers. this means a, b, c,and d are (integers, irrational numbers) , and b and d are not 0. the product of the numbers is ac/bd , where bd is not 0. both ac and bd are (integers, irrational numbers) , and bd is not 0. because ac/bd is the ratio of two (integers, irrational numbers) , the product is a rational number.
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Mathematics, 05.07.2019 10:00, torieegrey
Why is the product of two rational numbers always rational? select from the drop-down menus to correctly complete the proof. let a/b and c/d represent two rational numbers. this means a, b, c, and d and b and d are not 0. the product of the numbers is ac/bd, where bd is not 0. both ac and bd are and bd is not 0. because ac/bd is the ratio of the product is a rational number.all blanks are either: intergers or irrantional numbers
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Mathematics, 13.07.2019 04:40, agelafa
Brenna writes a product of six negative factors. she uses the following steps to determine that the product of the six numbers will be positive. step 3 is missing. 1. group the factors into pairs. 2. the numbers in each pair have the same sign. 3. 4. the product of three positive numbers is positive. 5. therefore, the product of the original six factors is positive. what is step 3? a. the product of two numbers with the same sign is positive. b. the product of two numbers with different signs is negative. c. the factors in a product can be grouped in any way without changing the value of the product. d. the factors in a product can be written in any order without changing the value of the product.
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Mathematics, 23.10.2019 20:20, emmaja121003
12+12 + 2 = 2 x 3 the sums of the squares of consecutive fibonacci numbers beginning with the first fibonacci number form a pattern when written as a product of two numbers. 22 +32 = 3 x 5 + 32 +52 +82 = 325813" part 1 out of 2 a. compute the three missing sums for the equations shown here. what is the pattern involving the product of two numbers for determining the sum of consecutive fibonacci numbers? a. the product of the last fibonacci number in the sum times the square of the next-to-last fibonacci number. the product of the last fibonacci number in the sum times the next-to-last fibonacci number b. the product of the last fibona last fibonacci number the product of the last fibon number
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27 + 18 sum of the numbers as the product of their gcf...

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