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Secondary School (English Medium) (5 to 8) Class 8 - CBSE Question Bank Solutions

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The following figure is parallelogram. Find the degree value of the unknown xyz

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Can the following figure be parallelogram. Justify your answer. 

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Can the following figure be parallelogram. Justify your answer. 

[3] Understanding Quadrilaterals
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Can the following figure be parallelogram. Justify your answer.

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In the adjacent figure HOPE is a parallelogram. Find the angle measures x,y and z. State the geometrical truths you use to find them.

 

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In the following figure GUNS and RUNS are  parallelogram. Find x and y

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In the following figure GUNS and RUNS are  parallelogram. Find x and y

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In the following figure RISK and CLUE are parallelograms. Find the measure of x.

 

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Two opposite angles of a parallelogram are (3x − 2)° and (50 − x)°. Find the measure of each angle of the parallelogram. 

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If an angle of a parallelogram is two-third of its adjacent angle, find the angles of the parallelogram.

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In how much time will a sum of Rs 1600 amount to Rs 1852.20 at 5% per annum compound interest?

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At what rate percent will a sum of Rs 1000 amount to Rs 1102.50 in 2 years at compound interest?

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The measure of one angle of a parallelogram is 70°. What are the measures of the remaining angles? 

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The compound interest on Rs 1800 at 10% per annum for a certain period of time is Rs 378. Find the time in years.

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Two adjacent angles of a parallelogram are as 1 : 2. Find the measures of all the angles of the parallelogram.

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In a parallelogram ABCD, ∠D = 135°, determine the measure of ∠A and ∠B.

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The population of a city is 125000. If the annual birth rate and death rate are 5.5% and 3.5% respectively, calculate the population of city after 3 years.

[7] Comparing Quantities
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ABCD is a parallelogram in which ∠A = 70°. Compute ∠BC and D.

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The present population of a town is 25000. It grows at 4%, 5% and 8% during first year, second year and third year respectively. Find its population after 3 years.

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Three years ago, the population of a town was 50000. If the annual increase during three successive years be at the rate of 4%, 5% and 3% respectively, find the present population.

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