Solve the problem.
-Jake's birth date in numbers (month-day-year)is a 6-digit palindrome, say ab-cd-ef, satisfying these conditions:
$a + b \neq c + d ; b + e = ( c + d ) + 10$
he was born later than 1958;
had he been born 1 month later, his birthday would fall on the same day as his mother's birthday; his mother was born on an even numbered day after the 16 th of the month; in the year 2023 , Jake will be in his 50 's.
On what month and day was his mother born?
A) July $22 n d$
B) June 20th
C) September 24th
D) August 22nd

Question

Solve the problem.
-Jake's birth date in numbers (month-day-year)is a 6-digit palindrome, say ab-cd-ef, satisfying these conditions:
 $a + b \neq c + d ; b + e = ( c + d ) + 10$
he was born later than 1958;
had he been born 1 month later, his birthday would fall on the same day as his mother's birthday; his mother was born on an even numbered day after the 16 th of the month; in the year 2023 , Jake will be in his 50 's.
On what month and day was his mother born?
A) July $22 n d$
B) June 20th
C) September 24th
D) August 22nd

Quizplus · Accepted Answer

Jake's birth date is 06-29-1963, making him 60 in 2023. If born a month later, his birthday would be 07-29, matching his mother's birthday on August 22nd.

Solve the Problem a+b≠c+d;b+e=(c+d)+10a + b \neq c + d ; b + e = ( c + d ) + 10a+b=c+d;b+e=(c+d)+10

Solve the Problem $a + b \neq c + d ; b + e = ( c + d ) + 10$