Math, asked by brainly7725, 11 months ago

b part pls pls pls pls pls pls​

Attachments:

Answers

Answered by kunalpurohit
6

Step-by-step explanation:

In one revolution it will cover the distance equal to its circumference(2πr). So in 5 revolutions distance covered = 5 × 2πr

r = 35 cm = 0.35 m (because 100 cm = 1 m)

Distance covered in 5 revolutions

=5× 2πr

=5×2×(22/7) × 0.35

=10×0.35×(22/7)

=3.5×(22/7)

=0.5×22

=11 metres

Answered by Anonymous
21

Answer:

Given Information:-

  • Radius of the wheel : 35 cms

To Find:-

  1. Circumference (/perimeter) of the wheel.
  2. Distance covered in 5 revolutions in metres.

____________...

Circumference:-

\boxed{\large\tt{2 \pi r}}

(where,

\tt{\pi = \frac {22}{7}} )

Hence, let's jump into the first number!

(a)

As radius is 35 cm,

Hence, it's circumference will be:-

\tt{2 \pi r}

(Circumference of circle formulae)

\tt{=2 \times \frac {22}{7} \times 35 \ cm}

(Written the value of pi along with radius)

\tt{= 2 \times \frac {22}{\cancel{7}} \times {\cancel{35}} \  cm}

(Cancelled 35 and 7 with taking common of 7)

\tt{= 2 \times 22 \times 5 \ cm}

(Value after cancellation)

\tt{= 22 \times 10 \ cm}

(Multiplied 5 with 2)

\tt\purple{= 220 \ cm}

(Multiplied 22 and 10 and hence, circumference found!)

____________...

NOW, Second!!

(b) Since, one revolution takes 220 cm, hence, 5 revolutions will take:-

\tt{\frac {220 \times 5}{100} \ cm}

(Suitable expression as we have to find in metres)

\tt{= \frac {1100}{100} \ cm}

(Multiplied the. nominators)

\tt\purple{= 11 \ m}

(Answer of the second question!)

____________...

REQUIRED ANSWER:-

\tt{\therefore} Circumference of the wheel is \boxed{\large\tt{220 \ cm}} and distance covered after 5 revolutions is \boxed{\large\tt{11 \ m}}.


Anonymous: great
Similar questions