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Posted by Thippesha Yadav 6 years ago
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Posted by Lucifer?? Morningstar?? 6 years ago
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Yogita Ingle 6 years ago
GIVEN
54th term
a + 53 d
132 more than a54
a + 53d + 132
Therefore, this is your an (last term)
AP 3 15 27 39,...
first term 'a' = 3
Common difference 'd' = 15 - 3 = 12
an = a + 53d + 132
FORMULA
an = a + (n - 1)d
a + 53d + 132 = a + (n - 1)d
Subsitute the values of a and d
3 + 53x12 + 132 = 3 + ( n - 1) x 12
3 + 53x12 + 132 - 3 = 12( n - 1)
636 + 132 = 12( n - 1)
768 = 12( n - 1)
768 / 12 = n - 1
64 = n - 1
64 + 1 = n
n = 65
Therefore, the required term is 65th.
Posted by Lucifer?? Morningstar?? 6 years ago
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Posted by Lucifer?? Morningstar?? 6 years ago
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Posted by Gurdial Singh Gill 6 years ago
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Yogita Ingle 6 years ago
fundamental theorem of arithmetic:
Every composite number can be expressed as a product of powers of primes, and this factorization is unique, apart from the order in which the prime factors occur
96= 2^5*3
360=2^3*3^2*5
lcm(96,360)=product of the greatest power of each prime factors, in the numbers
=2^5*3^2*5
=1440
Read more on Brainly.in - https://brainly.in/question/1144348#readmore
Posted by Akbar Ali 6 years ago
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Aadya Singh ? 6 years ago
</a> Hope it'll help u...n ignore my handwriting ??
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Akbar Ali 6 years ago
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Yogita Ingle 6 years ago
(-3,2) - II quadrant
(3,2) - I quadrant
(2,0) - x -axis
(0,2) - y- axis
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Brainly Buddy 6 years ago
? ????? ?????? ? 6 years ago
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Akbar Ali 6 years ago
Yogita Ingle 6 years ago
HCF of 306,657 , By the procedure calculation method.
{tex}HCF =9 \times 1=9.{/tex}
{tex}LCM =9 \times 1 \times 73 \times 34=22338.{/tex}
Highest Common Factor is the full form of HCF
Least Common Multiple is the full form of LCM
These are done in the above given question, the given is the HCF between two numbers 306, 657 which is 9.
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Yogita Ingle 6 years ago
85 = 480 × 1 +205
480 = 205 × 2 + 70
205 = 70 × 2 + 65
70 = 65 × 1 + 5
65 = 5 × 13 + 0
therefore hcf of 480 , 685 is 5
here given
5 = 480x - 475
480 = 480x
x = 1
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Gagan Jat 6 years ago
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