Tag: chemistry

Questions Related to chemistry

All of the following are good laboratory practices except_________.

  1. Wait for a hot object to cool before weighing it.

  2. Rinse a burette with the solution that will be used to fill the times

  3. Wear goggles at all times

  4. Return unused chemicals to the reagent bottles

  5. To dilute $H _2SO _4$, pour it into water slowly.


Correct Option: A
Explanation:

We use different equipment to cool the object, before weighting it which save time.

Round 984 liters to 2 significant digits.

  1. $1.00\times10^3$ liters

  2. 1000 liters

  3. 900 liters

  4. 980 liters


Correct Option: D
Explanation:

$\text{980 have two non-zero digits ie. with significant figure is 2.}$

The result of the operation 2.5 X 1.25 should be which of the following on the basis of significant figures?

  1. 3.125

  2. 3.13

  3. 3.1

  4. 31.25


Correct Option: C
Explanation:
$2.5 \times 1.25 = 3.125$

The rule says: Answer to a multiplication or division should be rounded off to a same number of significant figures as possessed by the least precise term in the calculation.

Since $2.5$ has least numbers of significant figure i.e.two, thus, the result should have 2 significant figure i.e. $ 3.1$
option C is correct

Each side of a cube is measured to be $7.203$ m. What is the volume of the cube to appropriate significant figure?

  1. $373.7m^3$

  2. $311.3 m^3$

  3. $211.3 m^3$

  4. $3737 m^3$


Correct Option: A
Explanation:

Side of a cube$=7.203m$

                        $={(7.203)}^3$
                        $=373.714m^3$
$\therefore$  Volume of a cube $=373.7m^3$

In which of the following numbers, all zeros are significant?

  1. 5.0005

  2. 0.0030

  3. 30.000

  4. 0.5200


Correct Option: A
Explanation:

Any zeros between two significant digits are significant.

Non zero digits are always Significant.

  1. True

  2. False


Correct Option: A
Explanation:

Non zero digits are always significant it is a true statement.

Ex: $1234$ Total significant numbers are 4.

Calculate the following with due regard for significant figures:


 $\dfrac{1.53\times 0.9995}{1.592}$.

  1. $0.961$

  2. $0.921$

  3. $0.123$

  4. $0.913$


Correct Option: A
Explanation:

$1.53\times 0.9995=1.529=1.53$ .....By applying significant figure rule


$\cfrac { 1.53\times 0.9995 }{ 1.592 } =\cfrac { 1.53 }{ 1.592 } =0.961$

Hence, the correct option is $A$

If repeated measurements give values close to one another, the number is:

  1. surely precise

  2. surely accurate

  3. surely precise and accurate

  4. all of these are correct


Correct Option: A
Explanation:

Precision $=$ Individual value $-$ mean value

If the repeated measurement value is close to one another, the mean value will be close to the individual values. Therefore, their difference i.e. Precision is close to zero. Therefore, they are surely precise.
But the accuracy is the difference between the actual value & the mean value.
As we do not know the actual value, we cannot predict its accuracy.

The number of significant figures present in $4.50 \times 10^{3} $ is:

  1. 2

  2. 3

  3. 4

  4. 5


Correct Option: A
Explanation:
Number of significant figures present in $4.50 \times {10}^{3}$-
$4.50 \times {10}^{3} = 4500$
Thus, there are two significant figures.