Question

answer of above questions​

Answer 1

.....Heya....✍️

Price of the Computer = Rs 32000

% sales tax = 8%

Sales Tax =

$32000 \times \frac{8}{100} = 2560$

Therefore, the Amount given by Amit = Rs 32000 + 3560

=> Rs 34560

✍️___________________✍️

C.P of 10 chairs = S.P of 16 chairs

Now,

Gain = S.P - C.P

=> Gain = 16 - 10

=> Gain = 6

Then Gain %⤵️

$\frac{Gain}{cp} \times 100$

=> Gain % ⤵️

$\frac{6}{10} \times 100$

Gain% = 6 X 10

Gain % => 60%

✍️____________________✍️

Let the S.P of each Table be Rs1

S.P of 33 table => Rs33

Gain = S.P of 11 = Rs11

So, C.P = S.P

Gain = 33 - 11 => 22

Gain% ⤵️

$\frac{Gain}{cp} \times 100 = \frac{11}{22} \times 100 = 50\%$

.Hope it Helps.....✍️

Answer 2

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step-by-step explanation:

13. Given,

Price of the Computer = ₹ 32,000

also,

sales tax % = 8%

therefore,

Sales Tax = 8 % of 32,000

= ₹(8 × 32000/100)

= ₹ 2560

Therefore,

the Amount given by Amit = ₹(32000 + 3560)

= ₹ 34,560

__________________________

__________________

14. A.T.Q

C.P of 10 chairs = S.P of 16 chairs

therefore,

C.P > S.P

therefore,

there is a loss

C.P of one chair = ₹ 1/10

and,

S.P of one chair = ₹ 1/16

Now,

loss = C.P - S.P

= ₹( 1/10 - 1/16 )

= ₹ 3/80

therefore,

loss % = (loss/C.P × 100) %

= {(3/80)/(1/10) × 100 } %

= (3× 1000/80) %

= 75%

_________________________

________________

15 . 33 tables are sold

Let,

S.P. of 33 tables be ₹ 1

therefore,

S.P of one table = ₹ 1/33

therefore,

S.P of 11 tables = ₹ 11/33 = ₹ 1/3

therefore,

Gain = ₹ 1/3

Now,

C.P. = S.P - gain

= ₹ ( 1 - 1/3)

= ₹ 2/3

therefore,

gain% = ( gain/ CP × 100)%

= {(1/3)/(2/3) ×100 } %

= (100/2) %

= 50%