If your four colours are the three primary colours (red, blue & yellow) and white the answer is easy.
By mixing the primary colours (two at a time - equal amounts) you get all of the secondary colours. By varying the proportions of the primary colours you will get the tertiary colours.
By mixing all three primary colours you will get various forms of browns. Adding white to any of these colours will get you various shades, depending on the amount of each.
Ultimately you can produce a wide range of colours and shades.
You seem to be unaware of the fact that you could have obtained the answer much more easily and quickly by using the calculator that comes as part of your computer. The answer is 68.
4/6*42 = 28 You seem to be unaware of the fact that you could have obtained the answer much more easily and quickly by using the calculator that comes as part of your computer.
There are a total of ? ways of painting the cards. Each of the four cards can be painted four ways. There's no rules against them all being the same color or all different colors, so the only thing that matters is that there are four cards and four colors. So the first can be any of four colors, and for each of those the second card can be any of four colors, so on and so forth. 4 * 4 * 4 * 4 = 256 total ways of painting the cards. There are ? ways of painting them using all four colors. Let's assume that the order we paint them in doesn't matter. The first card can be painted 4 colors. The second card can't be painted an already used color, so there are only 3 options remaining. The next card only has two options, and the last card has 1. 4 * 3 * 2 * 1 = 24 ways of painting the cards using every color. There are ? ways of painting two cards red, one card black, and one card blue. We're going to work a little backwards on this one, since the relevant information is which card is given to which color. So two cards need to be red, but crucially the first one can be any card, and the second one only has three remaining options. The black card can be any of the two remaining cards, and the blue card has only one choice left at that point (no matter which card we choose for black). Again, the equation that we come up with 4 * 3 * 2 * 1, although we arrived at it from a different angle. Effectively, there will always be 24 ways of creating a specific combination of colors, we've just arbitrarily changed which specific set we're selecting for. There are ? ways of painting the four cards using three colors. The first card can be any of the four colors. The second card can be any of three colors, not matching the first. The third can can be any remaining color. Since we have four cards and three colors, the last card must match one of the cards we've already painted, and therefore the last card has 3 choices. 4 * 3* 2 * 3 = 72 There are ? ways of painting them using two colors. Similar to the last one, the first card can be any of four, but we'll make the second one a different color. The last two cards can each be either of the colors we've already used, so they each have two options. 4 * 3 * 2 * 2 = 48
4/3 = 1.33... recurring. You seem to be unaware of the fact that you could have obtained the answer much more easily and quickly by using the calculator that comes as part of your computer.
j
8
Four color printing, also known as CMYK printing, is a process used in color printing to reproduce a wide range of colors by mixing four base colors: cyan, magenta, yellow, and key (black). These four colors are layered in various combinations to create a full spectrum of colors in printed materials. It is a widely used method in the printing industry for producing color images.
By combining those four colors.The issue is a bit complicated; but a simplified explanation is that our eyes only see THREE basic colors; the printer uses a fourth color, namely black, because for some reason, mixing the other three colors doesn't result in a perfect black.
You seem to be unaware of the fact that you could have obtained the answer much more easily and quickly by using the calculator that comes as part of your computer. The answer is 68.
The four most common colors of xerographic toner are black, magenta, cyan, and yellow.
True.
The four colors used in process color printing are cyan, magenta, yellow and key (black) or CMYK.
4/6*42 = 28 You seem to be unaware of the fact that you could have obtained the answer much more easily and quickly by using the calculator that comes as part of your computer.
There are four colors: Red, Green, White, and Black.
Four Colors - RED WHITE GREEN BLACK
For three dollars you can get a pack of four in four different colors.
There are a total of ? ways of painting the cards. Each of the four cards can be painted four ways. There's no rules against them all being the same color or all different colors, so the only thing that matters is that there are four cards and four colors. So the first can be any of four colors, and for each of those the second card can be any of four colors, so on and so forth. 4 * 4 * 4 * 4 = 256 total ways of painting the cards. There are ? ways of painting them using all four colors. Let's assume that the order we paint them in doesn't matter. The first card can be painted 4 colors. The second card can't be painted an already used color, so there are only 3 options remaining. The next card only has two options, and the last card has 1. 4 * 3 * 2 * 1 = 24 ways of painting the cards using every color. There are ? ways of painting two cards red, one card black, and one card blue. We're going to work a little backwards on this one, since the relevant information is which card is given to which color. So two cards need to be red, but crucially the first one can be any card, and the second one only has three remaining options. The black card can be any of the two remaining cards, and the blue card has only one choice left at that point (no matter which card we choose for black). Again, the equation that we come up with 4 * 3 * 2 * 1, although we arrived at it from a different angle. Effectively, there will always be 24 ways of creating a specific combination of colors, we've just arbitrarily changed which specific set we're selecting for. There are ? ways of painting the four cards using three colors. The first card can be any of the four colors. The second card can be any of three colors, not matching the first. The third can can be any remaining color. Since we have four cards and three colors, the last card must match one of the cards we've already painted, and therefore the last card has 3 choices. 4 * 3* 2 * 3 = 72 There are ? ways of painting them using two colors. Similar to the last one, the first card can be any of four, but we'll make the second one a different color. The last two cards can each be either of the colors we've already used, so they each have two options. 4 * 3 * 2 * 2 = 48