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umka21 [38]
3 years ago
6

24,30,42 greatest common factor

Mathematics
1 answer:
elena-s [515]3 years ago
6 0
6 is the greatest common factor of 24,30,42
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HELP PLEASE <br><br><br> Evaluate x-4/2 when x = –1.6.
djverab [1.8K]
X - 4/2 ; where x = -1.6

Substitute x by its value.

-1.6 - 4/2         *as you notice, one number is in decimal and the other is in fraction form. We need to convert one form to the other to make the numbers like numbers so that solving the equation will be easier and less confusing.

4/2 can easily be converted into decimal by dividing 4 by 2 which equals to 2.

So, -1.6 - 2 = ?  The operation is a subtraction, but the other number is in negative form, if both numbers have the same sign, we add them up and the sign is carried over to the sum.

-1.6 -2 = -3.6  * we add 1.6 + 2 = 3.6, then we carry over its negative sign = -3.6
7 0
3 years ago
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Six Sigma refers to achieving a process variability so small that the design specifications represent ___ standard deviations ab
Stolb23 [73]

Answer:

six

Step-by-step explanation:

Six sigma is defined as the method or a set of techniques that provides the provides the organization tools and techniques to improve the capability and and be efficient of their business process. It is a concept of process improvement.

It refers to the achieving of a process variability very small so that the design specification represents six standard deviations which is above as well as below the process mean.

8 0
3 years ago
What shape can be classified as a rectangle
Dahasolnce [82]

Answer:

square

Step-by-step explanation:

5 0
3 years ago
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What numbers multiply to 12 and add up to negative 10
Andrew [12]
It probably has no solution or its not factorable because it's impossible.
4 0
3 years ago
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Can anyone explain those marked steps in case (iii)
Tema [17]
\cos\dfrac{3x}2=\cos\left(\dfrac\pi2+\dfrac x2\right)
\implies \dfrac{3x}2=2n\pi+\dfrac\pi2+\dfrac x2

follows from the fact that the cosine function is 2\pi-periodic, which means \cos x=\cos(2\pi+x). Roughly speaking, this is the same as saying that a point on a circle is the same as the point you get by completing a full revolution around the circle (i.e. add 2\pi to the original point's angle with respect to the horizontal axis).

If you make another complete revolution (so we're effectively adding 4\pi) we get the same result: \cos x=\cos(4\pi+x). This is true for any number of complete revolutions, so that this pattern holds for any even multiple of \pi added to the argument. Therefore \cos x=\cos(2n\pi+x) for any integer n.

Next, because \cos(-x)=\cos x, it follows that \cos x=\cos(2n\pi-x) is also true for any integer n. So we have

\implies \dfrac{3x}2=2n\pi\pm\left(\dfrac\pi2+\dfrac x2\right)

The rest follows from considering either case and solving for x.
5 0
3 years ago
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