English, asked by xxfakelovexx20, 1 month ago

please help me only answer 11,12

don't spam it will be reported


have a purplastic day ahead ​

Attachments:

Answers

Answered by sumaiyafarooq2245
0

hey there!!

Answer:

Ans 10:

(i) 48, 980

(ii) 59, 535

Answer 11:

5631616

Explanation:

Ans 10:

Part 1:

Given,

population of place in 2003 = 54000

it has increased at the rate of 5% P.A.

here 5% is compounded rate.

So we use the formula

  • A = P (1 + \frac{r}{100}) ^ n

Here,

A = population in year 2003 = 54000

P = population in year 2001.

R = 5%

N = number of years

= 2003 - 2001 = 2

  • Putting values in formula,

54000 = P ( 1 + \frac{5}{100}

54000 = P ( 1 + \frac{1}{20}

54000 = P ( \frac{20+1}{20}

54000 = P ( \frac{21}{20}

54000 = P × \frac{441}{400}

\frac{54000*400}{441} = P

P = \frac{54*4*100000}{441}

P = \frac{21600000}{441}

P = 48979.59

  • Since population cannot be decimal. Thus population in year 2001 is around 48, 980

Part 2:

Given,

population in year 2003 (P) = 54000

rate (R) = 5% p.a.

Since

5% is compounded rate.

So we use the formula

  • A = P (1 + \frac{r}{100}) ^ n

population in year 2005 = 54000 (1 + \frac{5}{100}

= 54000 × ( 1 + \frac{1}{20}

= 54000 × (\frac{20 + 1}{20}

= 54000 × (\frac{21}{20}

= 54000 × (\frac{21*21}{20*20})

= 54000 × \frac{441}{400}

= \frac{540}{4} × 441

= \frac{270}{2} × 441

= 135 × 441

= 59535

  • POPULATION IN YEAR 2005 = 59535

Ans 11:

Here, Principal (P) = 5,06,000, Rate of Interest (R) = 2.5%, Time (n) = 2 hours

After 2 hours, number of bacteria,

Amount (A) = P ( 1 + \frac{R}{100}) ^ n

= 506000 ( 1 + \frac{2.5}{100}) ²

= 506000 ( 1 + \frac{25}{1000}

= 506000 ( 1 + \frac{1}{40}

= 506000 (\frac{41}{40}

= 506000 × \frac{41}{40} × \frac{41}{40}

= 5,31,616.25

  • Hence, number of bacteria after two hours are 531616 (approx.).

hope it helps if so plz mark me as brainliest :)

 

 

Similar questions