Professor Layton and Pandora's box, Photo 5 Differences.
Please see the Related link below for a walkthrough of puzzle
Picture No 5 Differences. Please see the related link below for a walkthrough of this puzzle.
The difference is 5 thousandths. .010 -.005 = .005
005 gap is pretty minimal. While the engine may not run perfect and fuel economy may be affected, it is not enof of a difference to cause sputter and misfire. A .005 gap difference in what we need to know.
005 is thicker than 003
0.05 is the same as 0.050 0.050-0.005 = 0.045
.005= .5%
005 = 5
005 = 5 so the reciprocal of 005 = reciprocal of 5 = 1/5 = 0.2
3650 * 005 = 18,250
15
It is 005 percent!
**If you mean how many ways three 3-digit numbers can add up to 005, the answer depends on whether the order of the numbers matters to you: • There are 21 unique equations if the order matters (e.g., counting 001 + 002 + 002 as different from 002 + 002 + 001). • There are 5 basic combinations if the order does not matter (just looking at the groups of numbers used). Here are the complete lists for both ways of looking at it: The 5 Combinations (Order Doesn't Matter) If you only care about which sets of three numbers can add up to 5, there are exactly 5 combinations: 000 + 000 + 005 = 005 000 + 001 + 004 = 005 000 + 002 + 003 = 005 001 + 001 + 003 = 005 001 + 002 + 002 = 005 (Your example) The 21 Equations (Order Matters) If switching the position of the numbers counts as a new equation, and 000 counts as a 3 digit number those 5 combinations expand into 21 variations: Using 0, 0, and 5: • 000 + 000 + 005 = 005 • 000 + 005 + 000 = 005 • 005 + 000 + 000 = 005 Using 0, 1, and 4: • 000 + 001 + 004 = 005 • 000 + 004 + 001 = 005 • 001 + 000 + 004 = 005 • 001 + 004 + 000 = 005 • 004 + 000 + 001 = 005 • 004 + 001 + 000 = 005 Using 0, 2, and 3: • 000 + 002 + 003 = 005 • 000 + 003 + 002 = 005 • 002 + 000 + 003 = 005 • 002 + 003 + 000 = 005 • 003 + 000 + 002 = 005 • 003 + 002 + 000 = 005 Using 1, 1, and 3: • 001 + 001 + 003 = 005 • 001 + 003 + 001 = 005 • 003 + 001 + 001 = 005 Using 1, 2, and 2: • 001 + 002 + 002 = 005 • 002 + 001 + 002 = 005 • 002 + 002 + 001 = 005** SIMPLY AND DIRECTLY I ORGANIZED NUMBERS LOW TO HIGH. FOR UNDERSTANDING MADE EASY! **If you mean how many ways three 3-digit numbers can add up to 005, the answer depends on whether the order of the numbers matters to you: • There are 21 unique equations if the order matters (e.g., counting 001 + 002 + 002 as different from 002 + 002 + 001). • There are 5 basic combinations if the order does not matter (just looking at the groups of numbers used). Here are the complete lists for both ways of looking at it: The 5 Combinations (Order Doesn't Matter) If you only care about which sets of three numbers can add up to 5, there are exactly 5 combinations: 000 + 000 + 005 = 005 000 + 001 + 004 = 005 000 + 002 + 003 = 005 001 + 001 + 003 = 005 001 + 002 + 002 = 005 (Your example) The 21 Equations (Order Matters) If switching the position of the numbers counts as a new equation, and 000 counts as a 3 digit number those 5 combinations expand into 21 variations: Using 0, 0, and 5: • 000 + 000 + 005 = 005 • 000 + 005 + 000 = 005 • 005 + 000 + 000 = 005 Using 0, 1, and 4: • 000 + 001 + 004 = 005 • 000 + 004 + 001 = 005 • 001 + 000 + 004 = 005 • 001 + 004 + 000 = 005 • 004 + 000 + 001 = 005 • 004 + 001 + 000 = 005 Using 0, 2, and 3: • 000 + 002 + 003 = 005 • 000 + 003 + 002 = 005 • 002 + 000 + 003 = 005 • 002 + 003 + 000 = 005 • 003 + 000 + 002 = 005 • 003 + 002 + 000 = 005 Using 1, 1, and 3: • 001 + 001 + 003 = 005 • 001 + 003 + 001 = 005 • 003 + 001 + 001 = 005 Using 1, 2, and 2: • 001 + 002 + 002 = 005 • 002 + 001 + 002 = 005 • 002 + 002 + 001 = 005**