Cost of a table is Rs 100 more than cost of 3 chairs. The above statement can be expressed as a linear equation as if cost of a table is Rs x and cost of a chair is Rs. y.. (a) x-3y+ 100 = 0 (b) x + 3y + 100 = 0 (c) x +3y 100 =0 (d) x - 3y - 100 = 0
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Answer:
Step-by-step explanation:
Given that:
Cost of a table is Rs 100 more than cost of 3 chairs.
Cost of a table is Rs. x.
Cost of a chair is Rs. y.
To Express:
Above statement as a linear equation.
By unitary method.
Cost of a chair = Rs. y
Cost of 3 chairs = Rs. 3y
According to the question.
Cost of a table = Cost of 3 chairs + 100
Putting all the given values.
↠ x = 3y + 100
↠ x - 3y - 100 = 0
Hence,
The correct option is (d) x - 3y - 100 = 0.
Given that:
Cost of a table is Rs 100 more than cost of 3 chairs.
Cost of a table is Rs. x.
Cost of a chair is Rs. y.
To Express:
Above statement as a linear equation.
By unitary method.
Cost of a chair = Rs. y
Cost of 3 chairs = Rs. 3y
According to the question.
Cost of a table = Cost of 3 chairs + 100
Putting all the given values.
- => x = 3y + 100
- => x - 3y - 100 = 0
Hence,
The correct option is (d) x - 3y - 100 = 0.