If 7 is subtracted from a two-digit number, it becomes equal to twice the sum of the digits. The number obtained by reversing its digits is 63 more than the original number. Considering the digit at the unit’s place of the original number to be x and the digit at the ten’s place to be y, write the expressions for the following:
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Did you mean: If 7 is subtracted from a two-digit number, it becomes equal to twice the sum of the digits. The number obtained by reversing its digits is 63 more than the original number. Considering the digit at the unit’s place of the original number to be x and the digit at the tens place to be y, write the expressions for the following:
If 7 is subtracted from a two-digit number, it becomes equal to twice the sum of the digits. The number obtained by reversing its digits is 63 more than the original number. Considering the digit at the unit’s place of the original number to be x and the digit at the ten’s place to be y, write the expressions for the following:
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अगर 7 एक दो अंकों की संख्या से घटाया जाता है यह अंकों की दो बार राशि के बराबर हो जाता है नंबर अपने अंकों पीछे द्वारा प्राप्त एक्स और अंकों होने की मूल संख्या मूल संख्या की इकाई के स्थान पर अंकों पर विचार की तुलना में अधिक 63 है दस के घर पर y होने के लिए
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Video result for If 7 is subtracted from a two-digit number, it becomes equal to twice the sum of the digits. The number obtained by reversing its digits is 63 more than the original number. Considering the digit at the unit’s place of the original number to be x and the digit at the ten’s place to be y, write the expressions for the following:4:27
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Video result for If 7 is subtracted from a two-digit number, it becomes equal to twice the sum of the digits. The number obtained by reversing its digits is 63 more than the original number. Considering the digit at the unit’s place of the original number to be x and the digit at the ten’s place to be y, write the expressions for the following:4:10
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Video result for If 7 is subtracted from a two-digit number, it becomes equal to twice the sum of the digits. The number obtained by reversing its digits is 63 more than the original number. Considering the digit at the unit’s place of the original number to be x and the digit at the ten’s place to be y, write the expressions for the following:5:03
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When a two digit number is reversed and added to the original number the result is divisible by 13 how many such numbers are possible?
When a 2 digit number is reversed and added to the original number, the result is divisible by 13. This resultant number has to be divisible by 13. We know that 11 is not divisible by 13, this basically means that (a+b) must then be divisible by 13, because 11(a+b) as a whole must be divisible by 13