(c) (2 marks) Use (b) to explain why π is less than 22/7
Question
(c) (2 marks) Use (b) to explain why π is less than 22/7
Solution
I'm sorry, but you didn't provide the context from part (b) of your question. To give a comprehensive answer, I need to know what was discussed or concluded in part (b). However, I can tell you generally that π (Pi) is an irrational number with an approximate value of 3.14159, which is less than the value of 22/7 (approximately 3.14286). This is a well-known approximation but it's slightly larger than the actual value of Pi.
Similar Questions
The area of a circle is 1386 cm2. What is the radius of the circle? [Use π= 22/7]
Which of the following is not the ratio between the circumference and diameter of the circle Select answersA 2π : 1 B π : 2 C22 : 7D π : 1
What is the output of the following statements?pi = int(3.14159)print (pi)Question 6Select one:a.3b.3.0c.3.14159d.0
Find the circumference and the area of a circle with radius 8cm.Use the value 3.14 for π, and do not round your answers. Be sure to include the correct units in your answers.8cmCircumference:Area:
The radius of circle is given as 2.8 cm to 2 significant figures(a) If C is the circumference of the circle, determine the limits between which C/πlies(b) By taking ∏ to be 3.142, find, to 4 significant figures the line between which thecircumference lies.3. The length and breath of a rectangular floor were measured and found to be 4.1m and 2.2 m respectively. If possible error of 0.01 m was made in each of themeasurements, find the:(a) Maximum and minimum possible area of the floor(b) Maximum possible wastage in carpet ordered to cover the whole floor(c)4. In this question Mathematical Tables should not be usedThe base and perpendicular height of a triangle measured to the nearestcentimeter are 6 cm and 4 cm respectively.Find(a) The absolute error in calculating the area of the triangle(b) The percentage error in the area, giving the answer to 1 decimal place
Upgrade your grade with Knowee
Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.