Q: What two consecutive numbers have a product of 600?

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Find two consecutive numbers with the value of 4160

There are only two prime numbers that are consecutive numbers, 2 and 3. Their product is 2 x 3 = 6. The first prime numbers are 2, 3, 5, and 7 and the only two consecutive prime numbers whose product is a single digit are 2 and 3. (The next two consecutive prime numbers, 3 and 5, have a two-digit product.)

The numbers are 14 and 15.

The numbers are 103 and 104.

The numbers are 64 and 65.

Related questions

The numbers are 24 and 25.

24 and 25 or -25 and -24

The sum of consecutive integers will always be odd. Consecutive odd numbers will be even. 299 + 301 = 600

24 and 25 are consecutive numbers that are factors of 600.

There are none. However there are two consecutive ODD numbers 299 and 301

Find two consecutive numbers with the value of 4160

There are only two prime numbers that are consecutive numbers, 2 and 3. Their product is 2 x 3 = 6. The first prime numbers are 2, 3, 5, and 7 and the only two consecutive prime numbers whose product is a single digit are 2 and 3. (The next two consecutive prime numbers, 3 and 5, have a two-digit product.)

Two consecutive two digit numbers that when multiplied give the product of 812 are 28 and 29.

The numbers are 24 and 25.

The numbers are 24 and 25.

two consecutive numbers with the product of 1722 = 41 & 42

Let the first even number be represented by (2x), where (x) is an integer. The next consecutive even number would then be (2x + 2). The product of these two numbers is (2x(2x + 2) = 4x^2 + 4x). Setting this equal to 840 gives us the quadratic equation (4x^2 + 4x - 840 = 0). Solving this equation yields (x = 10) and (x = -21), but since we are dealing with even numbers, the two consecutive even numbers are 20 and 22.