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katen-ka-za [31]
3 years ago
9

A palindrome is a number or a word that is the same in the two directions: left to right and vice versa. Example of palindromes:

dad, mom, noon, karak, 22, 121, 3443. How many palindrome numbers can you make with 5 digits with the possibility of repeating the digits?
81004

81002

81000

80998
Mathematics
1 answer:
monitta3 years ago
4 0

Answer:

900

Step-by-step explanation:

None of the numbers beginning with 8 are palindromic. There aren't very many numbers that are that are also 5 digits long.

The first digit cannot be 0 (otherwise you will wind up with a 4 digit number)

The first digit can be 9 others.

The second digit can be all 10 digits

The third digit can also be all 10 digits.

The first digit and the 5th digit must be the same so the fifth digit does not add anything new or more palindromic numbers.

The 2nd and 4th must also be the same.

So the total number of palindromic numbers that are 5 digits long

9 * 10 * 10 = 900

There really aren't any more.

80908 is one example of a palindromic 5 digit number.

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a total of 10000 was invested in two business ventures A and B .at the of the first year A and B yielded returns of 6% and 23÷4
wolverine [178]

Answer:

(1)

compound amount = 802.5 $

invest earned = 52.5 $

Step-by-step explanation:

total amount = 10000 $

let amount x invested in ventures A and remaining (1000-x) on ventures B

now,

6x/100 +23/400(1000-x ) = 588.75

{24x+23(1000-x)}/400 =588.75

x=235500-230000

x=5500

Amount invested on A = 5500$

Amount invested on B = 4500$

(2)

principle=750$

time= 1 year

effective invest rate = 7%

a) compound amount = p(1+(r/w)^t

=750{1+(7/100)}^1

=802.5$

b) invest earned = 802.5-700 = 52.5$

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