This can easily be solved using algebra. First, translate the meaning of the sentence into an algebraic equation.
supposing x is the number,
-15 + 3 = 2(x)
-12 = 2x
x = -6
Fifteen is three-fourths of what number?
There are an infinite group of negative numbers where if you were to double them and add 3 that they would add up to less than -15. for instance -12*2+3= -21
Because if you multiply a negative number three times, the product will be negative.
Cheques have the amount in number and word form. $1,315.00 and one thousand, three hundred and fifteen dollars 00/100
Yes, the product of three negative numbers is always a negative number.
If the multiplicative inverse of a number is the number that you could multiply with the original number in order to obtain one, then the mulitplicative inverse of -15 and 2/3 is -3/47 negative three fourtysevenths, or negative three over fourtyseven.
three one five, three fifteen, three hundred and fifteen,
Three
Negative 5. It's normal division, except you need to remember these rules: Positive & Negative = Negative Positive & Positive = Positive
Fifteen is three-fourths of what number?
There are an infinite group of negative numbers where if you were to double them and add 3 that they would add up to less than -15. for instance -12*2+3= -21
Three times negative six means multiplying the number three by negative six. The calculation results in negative eighteen, as multiplying a positive number by a negative number yields a negative product. In mathematical terms, it can be expressed as 3 × (-6) = -18.
Because if you multiply a negative number three times, the product will be negative.
Cheques have the amount in number and word form. $1,315.00 and one thousand, three hundred and fifteen dollars 00/100
Any number multiplied by one is itself. Therefore, negative three times one is negative three.
Yes, the product of three negative numbers is always a negative number.
-3 - -3 = 0. The answer is zerobecause subtracting a negative from another negative number will cancel out its negative status.