Linear Inequations (p-2) - Maharashtra Board STD 11 Commerce / Arts Maths (commerce) Questions - Vidyadip

Question types

Linear Inequations (p-2) question types

67 questions across 4 question groups — pick any mix to generate a Maths (commerce) paper with step-by-step answer keys.

67

Questions

4

Question groups

5

Question types

Solve the following Question.(1 Marks)

Solve the Following Question.(2 Marks)

Solve the Following Question.(3 Marks)

Solve the Following Question.(5 Marks)

Sample Questions

Linear Inequations (p-2) questions

One sample from each question group in this chapter. Select any group above to see the full set with answer keys.

Q 1Solve the following Question.(1 Marks)1 Mark

The longest side of a triangle is twice the shortest side and the third side is $2 \mathrm{~cm}$ longer than the shortest side. If the perimeter of the triangle is more than $166 \mathrm{~cm}$ then find the minimum integer length of the shortest side.

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Q 2Solve the following Question.(1 Marks)1 Mark

Solve the following inequations: $|7 x-4|<10$

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Q 3Solve the following Question.(1 Marks)1 Mark

Solve the following inequations: $0<\frac{x-5}{4}<3$

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Q 4Solve the following Question.(1 Marks)1 Mark

Solve the following inequations: $7 x-25 \leq-4$

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Q 5Solve the following Question.(1 Marks)1 Mark

Solve the following inequations: $3 \mathrm{x}-36>0$

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Q 6Solve the Following Question.(2 Marks)2 Marks

Find all pairs of consecutive odd positive integers, both of which are smaller than 10 such that their sum is more than 11.

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Q 7Solve the Following Question.(2 Marks)2 Marks

To receive Grade ' $A$ ' in a course, one must obtain an average of 90 marks or more in five examinations (each of 100 marks). If Sunita's marks in the first four examinations are 87,92 , 94, and 95 , find the minimum marks that Sunita must obtain in the fifth examination to get a grade ' $A$ ' in the course.

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Q 8Solve the Following Question.(2 Marks)2 Marks

Rajiv obtained 70 and 75 marks in the first two unit tests. Find the minimum marks he should get in the third test to have an average of at least 60 marks.

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Q 9Solve the Following Question.(2 Marks)2 Marks

Solve the inequations: $2|x+3|>1$

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Q 10Solve the Following Question.(2 Marks)2 Marks

Solve the inequations: $|2 x+7| \leq 25$

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Q 11Solve the Following Question.(3 Marks)3 Marks

$x \geq 3, y \geq 2$

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Q 12Solve the Following Question.(3 Marks)3 Marks

$2 x+3 y \geq 12,-x+y \leq 3, x \leq 4, y \geq 3$

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Q 13Solve the Following Question.(3 Marks)3 Marks

$x-y \leq 0,2 x-y \geq-2$

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Q 14Solve the Following Question.(3 Marks)3 Marks

Solve the following inequations graphically in a two-dimensional plane: $\left(\frac{1}{4}\right) x+\left(\frac{1}{2}\right) y \leq 1$

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Q 15Solve the Following Question.(3 Marks)3 Marks

Solve the following inequations graphically in a two-dimensional plane: $4 x+5 y \leq 40$

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Q 16Solve the Following Question.(5 Marks)5 Marks

$5 x+4 y \leq 20, x \geq 1, y \geq 2$

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Q 17Solve the Following Question.(5 Marks)5 Marks

$x+y \leq 9, y>x, x \geq 0$

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Q 18Solve the Following Question.(5 Marks)5 Marks

$2 x+y \geq 8, x+2 y \geq 10$

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Q 19Solve the Following Question.(5 Marks)5 Marks

$x+y \leq 6, x+y \geq 4$

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Q 20Solve the Following Question.(5 Marks)5 Marks

$2 x-y \geq 1, x-2 y \leq-1$

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