eople of Sundargram planted a total of 102 trees in the village garden. Some of the trees were fruit trees. The number of non-fruit trees were two more than three times the number of fruit trees. What was the number of fruit trees planted?
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Let no. of fruit trees be x
The no. of non fruit trees were 2 more than 3 times the no of fruit trees.
\Rightarrow \text{Non fruit trees } = 3x+2⇒Non fruit trees =3x+2
So, total trees = No. of fruit trees+ no. of non fruit trees .
We are given that a total of 102 trees in a village.
102= 3x+2+x102=3x+2+x
102= 4x+2102=4x+2
102-2= 4x102−2=4x
100= 4x100=4x
\frac{100}{4}= x4100=x
25= x25=x
Hence the no. of fruit trees planted are 25.
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Given that, there are total 102 trees in the village garden.
According to the question,
⇒ Number of non fruit trees were two more than three times the number of fruit trees.
Let the number of fruit trees be x.
∴ Non-fruit trees = 102 - x ...(1)
According to the given case in the Question, It can be expressed algebraically as:
⇒ Non-fruit trees - 2 = 3 ( Fruit trees )
Since, Number of non-fruit trees were 2 more than the number of fruit trees, Therefore we must subtract 2 from non-fruit trees to make it equal to fruit trees.
⇒ (102 - x) - 2 = 3(x)
⇒ 100 - x = 3x
⇒ 4x = 100
⇒ x = 25
Here, We took fruit trees as x and Non fruit trees as 102 - x
⇒ Fruit trees = 25
⇒ Non-fruit trees = 102 - 25 ⇒ 77
Hence, There were 25 fruit trees, while 77 Non-fruit trees.