Two RAMs of 128 is no better than having straight 256 RAM, because even though you are dividing the RAM up it still equals up to 256 RAM. This means that having two 128 RAMs will work just the same as using one 256 RAM.
To solve for n, you need to isolate it on one side of the equation. In this case, you can divide both sides of the equation by 2 to find the value of n. So, n = 256 / 2 = 128. Therefore, the value for n in the equation 256 = 2n is 128.
256... There's roughly 2 tablespoons to an ounce so 128 x 2 would be 256 so it's around 256 tablespoons in 128 ounces.
A tablespoon is 1/2 ounce. Since there are 128 ounces in one gallon, there are 128 x 2 = 256 tablespoons in a gallon.
Well, one ounce is two T, so 256.
One gallon is equivalent to 128 ounces. So, two gallons would be equal to 256 ounces.
yes it is 1024 512 256 128 64 32 16 8
2, 4, 8, 16, 32, 64, 128, 256 and 512
Here we go: 1 quart= 32 oz. 4 quarts=1 gallon 8 quarts = 2 gallons 32 oz x 4= 128 oz= 1 gallon 128 oz x 2 =256 oz . So 256 ounces = 2 gallons.
1/4 2/8 4/16 8/32 16/64 32/128 64/256 128/312 etc etc etc... ~Dylan5222
It is counting how many bits there are in a byte i think :D Example 1 2 4 8 16 32 64 128 256 1 = 1 (so here their is 1 bit) 1 2 4 8 16 32 64 128 256 2 = 0 1 (2 bits so you place a 1 under the 2 and a 0 under the 1) 1 2 4 8 16 32 64 128 256 3 = 1 1 (3 bits so you place a 1 under the 2 and a 1 under the 1. one 1 + one 2 = 3 ) 1 2 4 8 16 32 64 128 256 4 = 0 0 1 1 2 4 8 16 32 64 128 256 5 = 1 0 1 1 2 4 8 16 32 64 128 256 6 = 0 1 1 and so on :) i think that's answered your question :D
+16 and -16
1. Write out the powers of 2 from 20 = 1 (in right to left order, ie ... 16 8 4 2 1) until you get a power greater than or equal to the number you wish to convert. 2. Put a one (1) under the highest power of 2 that is less than or equal to the number 3. Subtract that power from the number. 4. If the result of the subtraction is not zero, find the next power of 2 not greater than the result of the subtraction and repeat from step 3. 5. Put a zero (0) under all powers of 2 which have nothing under them. 6. The result (under the powers of 2) is the number in base 2. Example to convert 948 base 10 to base 2: Write out the powers of 2 until greater than or equal to 948: Powers: 1024...512...256...128...64...32...16...8...4...2...1 First power less than or equal to 958 is 512: Powers: 1024...512...256...128...64...32...16...8...4...2...1 Result:.....................1....................................................................... 948 - 512 = 436 Next power not greater than 436 is 256: Powers: 1024...512...256...128...64...32...16...8...4...2...1 Result:.....................1........1.............................................................. 436 - 256 = 180 → 128: Powers: 1024...512...256...128...64...32...16...8...4...2...1 Result:.....................1........1.........1................................................. 180 - 128 = 52 → 32: Powers: 1024...512...256...128...64...32...16...8...4...2...1 Result:.....................1........1.........1...............1............................... 52 - 32 = 20 → 16 Powers: 1024...512...256...128...64...32...16...8...4...2...1 Result:.....................1........1.........1...............1......1....................... 20 - 16 = 4 → 4: Powers: 1024...512...256...128...64...32...16...8...4...2...1 Result:.....................1........1.........1..............1......1..........1........... 4 - 4 = 0, so fill in the zeros: Powers: 1024...512...256...128...64...32...16...8...4...2...1 Result:.....................1........1.........1.......0.....1......1....0...1...0...0 Thus 95810 = 11 1011 01002 (If the powers are written out in ascending order (from left to right), reverse the final result.)