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Units Digit
Source: Beat The GMAT — Problem Solving |
garuhape wrote:Hey Guys
What is the units digit of 3^17×17^54×135^19×31^21×42^17?
OA: 7
The unit digit is "0"
3^17X17^54X135^19X31^21X42^1
Narrow things down to the last digit of each integer that appears, regardless of whether or not it is a whole number or exponent, and then multiply:
3X7X7X4X5x9x1x1x2x1 = 21x28x45x1x14 = 588x45x14 = 588x630 = 370,940
Units digit is the number to the far right: 0
Narrow things down to the last digit of each integer that appears, regardless of whether or not it is a whole number or exponent, and then multiply:
3X7X7X4X5x9x1x1x2x1 = 21x28x45x1x14 = 588x45x14 = 588x630 = 370,940
Units digit is the number to the far right: 0
Just note that the unit's digit of 135^19 will be 5 and 42^17 is an even number. Hence the unit's digit of their product will be 0. Now, when any integer with zero as unit's digit is multiplied with any other integer, the unit's digit of the product will be always zero.garuhape wrote:What is the units digit of 3^17×17^54×135^19×31^21×42^17?
Therefore, unit's digit of the product is zero.
Please check the OA.
Anurag Mairal, Ph.D., MBA
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1-800-566-4043 (USA)
Join Our Facebook Groups
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