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Yogita Ingle 5 years, 2 months ago
272 = 2 × 2 × 2 × 2 × 17
148 = 2 × 2 × 37
Therefore ,
HCF ( 272 , 148 ) = 2 × 2 = 4
By using Euclid's algorithm :
Since , 272 > 148 , we apply the division lemma to 272 and 148 , to get
272 = 148 × 1 + 124
Since the remainder 124 ≠ 0 , we apply the division lemma to 148 and 124 , to get
148 = 124 × 1 + 24
We consider the new divisor 124 and the new remainder 24 , and apply the division lemma to get
124 = 24 × 5 + 4
We consider the new divisor 24 and the new remainder 4 , and apply the division lemma to get
24 = 4 × 6 + 0
The remainder has now become zero , so our procedure stops , since the divisor at this stage is 4 , the HCF of 272 and 148 is 4
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Yogita Ingle 5 years, 2 months ago
by joining B to D,you will get two Triangles ABD and BCD the area of triangle A b d
1/2[-5(-5-5)+(-4)(5-7)+4(7+5)]=0
1[50+8+48]0×2
=106/2
=53square.units
also the area of triangle BCD
=1/2[-4(-6-5)-1(5+5)+4(-5+6)]
=1/2[44-10+4]
=19 square.units
area of triangle ABC + area of triangle BCD
so the area of quadrilateral ABCD =53+19=72square.units
Posted by Aman Aditya Kumar ... 5 years, 2 months ago
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Yogita Ingle 5 years, 2 months ago
In the given A.P ;
a = 21
d = 42-21 = 21
l = 210
n = ?
l = a +(n-1)d
210 = 21+(n-1)21
n-1 = 189/21
n = 9+1
n = 10
hence 210 is the 10th term of given A.P
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