To which set of numbers does the following number belong 6.3 repeating
1 answer:
6.3333... belongs to rational numbers.
Any number which can be represented in the form of p/q where is known as rational number.
Any repeating number is rational.
Proof:
Let x= 6.3333.......... -(i)
Multiply both sides by 10
10 x= 63.3333........... -(ii)
Subtracting equation i from equation ii
9x= 57
x= 57/9 which is in p/q form.
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➷ The formula for circumference is
1)
Divide both sides by
d = 9.99 (consider this to be 10)
Half this to find the radius
10/2 = 5
It would be figure B.
2)
Divide both sides by :
d = 11.99 (consider this to be 12)
Divide by 2 to find the radius:
12/2 = 6
It would be figure C.
3) area =
r^2 = 48.97515909
r = 6.998 (consider this to be 7)
It would be figure D
4)
r^2 = 35.98174
r = 5.998 (consider this to be 6)
It would be figure C.
5) radius = diameter / 2
radius = 3
It would be option C
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