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6(n + 3) = 33

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Q: What is the equation the product of 6 and a number increased by 3 is 33?
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Related questions

How do you write the equation for when a number is tripled the result is 33 find the number?

Solve 3x = 33


What is 12 increased by half a number is 33?

22 12+2x = 33 2x = 33-22 = 11


The product 9 and a number decreased by 7 equals?

the product of -6 and a number, x, decreased by 9, is -33. what is the number?


When a number is multiplied by eight and increased by 17 the result is 33 find the number?

Suppose the number is N. Then 8*N + 17 = 33 Therefore 8*N = 33 - 17 = 16 and so N = 16/8 = 2.


Is 33 a composite number?

I believe it is. A composite number is a number that is the product of two other numbers multiplied, isn't it?


If your digits are the same and their sum is three less than their product what number are you?

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What two positive numbers have a difference of 8 and a product of 33?

Only whole number factors of 33 are 3 and 11...


Is the product of 33 negative numbers and 3 positive numbers a positive or negative number?

The product of all those numbers will always be a negative number.


Is the product of 33 negative numbers and 2 positive numbers a positive number or a negative number?

(The product of 33 negative numbers) x (2 positive numbers) = (negative sign) x (positive sign) = negative sign


What is equation for finding a number if .33 of the number is 3 times more than .17 of the number?

I must change your description to read " ... 3 times as much as ... ".Then the equation is 0.33 N = 3 x (0.17 N) . The equation has no solution. That means that no numbercan make the equation a true statement.


What is -32 increased by a number?

When increasing -32 with a positive number, it will be larger than -32. Like -31 or even +10. If it's increased by a negative number, it will be smaller than -32. Like -33 or -105.


A student opens a mathematics book to two facing pages the product of the page number is 1056 find the page numbers?

Let the two facing pages be represented by x and (x+1). Since the product of the page numbers is 1056, we have the equation x(x+1) = 1056. This simplifies to x^2 + x - 1056 = 0. By solving this quadratic equation, we find the page numbers to be 32 and 33.