Math, asked by athmika2008, 3 months ago

the ratio between the area of two circles is 16:9. find the ratio between their circumference, area and diameter​

Answers

Answered by Anonymous
1

Step-by-step explanation:

(i) Let the radius of first circle = r1

(i) Let the radius of first circle = r1And radius of second circle = r2

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3(ii) Let the diameter of first circle = d1

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3(ii) Let the diameter of first circle = d1and diameter of second circle = d2

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3(ii) Let the diameter of first circle = d1and diameter of second circle = d2since, we know that diameter = 2 × radius

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3(ii) Let the diameter of first circle = d1and diameter of second circle = d2since, we know that diameter = 2 × radiusd1 = 2 × r1 = 2 × 4x = 8x

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3(ii) Let the diameter of first circle = d1and diameter of second circle = d2since, we know that diameter = 2 × radiusd1 = 2 × r1 = 2 × 4x = 8xand d2 = 2 × r2 = 2 × 3x = 6x

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3(ii) Let the diameter of first circle = d1and diameter of second circle = d2since, we know that diameter = 2 × radiusd1 = 2 × r1 = 2 × 4x = 8xand d2 = 2 × r2 = 2 × 3x = 6xNow, the ratios between the diameter of two circles = d1 : d2

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3(ii) Let the diameter of first circle = d1and diameter of second circle = d2since, we know that diameter = 2 × radiusd1 = 2 × r1 = 2 × 4x = 8xand d2 = 2 × r2 = 2 × 3x = 6xNow, the ratios between the diameter of two circles = d1 : d2= 8x : 6x = 4 : 3

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3(ii) Let the diameter of first circle = d1and diameter of second circle = d2since, we know that diameter = 2 × radiusd1 = 2 × r1 = 2 × 4x = 8xand d2 = 2 × r2 = 2 × 3x = 6xNow, the ratios between the diameter of two circles = d1 : d2= 8x : 6x = 4 : 3(iii) Now, consider the ratio of circumference of the circles

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3(ii) Let the diameter of first circle = d1and diameter of second circle = d2since, we know that diameter = 2 × radiusd1 = 2 × r1 = 2 × 4x = 8xand d2 = 2 × r2 = 2 × 3x = 6xNow, the ratios between the diameter of two circles = d1 : d2= 8x : 6x = 4 : 3(iii) Now, consider the ratio of circumference of the circles= 2πr1/2πr2 = r1/r2 = 4/3

(i) Let the radius of first circle = r1And radius of second circle = r2Given that ratio of the areas of circles= 16 : 9⇒ r1/r2 = 4/3(ii) Let the diameter of first circle = d1and diameter of second circle = d2since, we know that diameter = 2 × radiusd1 = 2 × r1 = 2 × 4x = 8xand d2 = 2 × r2 = 2 × 3x = 6xNow, the ratios between the diameter of two circles = d1 : d2= 8x : 6x = 4 : 3(iii) Now, consider the ratio of circumference of the circles= 2πr1/2πr2 = r1/r2 = 4/3∴ The ratio between the circumference of two circles = 4 : 3

Answered by Amalbhai
1

Answer:

(i) Let the radius of first circle = r1

And radius of second circle = r2

Given that ratio of the areas of circles

= 16 : 9

⇒ r1/r2 = 4/3

(ii) Let the diameter of first circle = d1

and diameter of second circle = d2

since, we know that diameter = 2 × radius

d1 = 2 × r1 = 2 × 4x = 8x

and d2 = 2 × r2 = 2 × 3x = 6x

Now, the ratios between the diameter of two circles = d1 : d2

= 8x : 6x = 4 : 3

(iii) Now, consider the ratio of circumference of the circles

= 2πr1/2πr2 = r1/r2 = 4/3

∴ The ratio between the circumference of two circles = 4 : 3

Step-by-step explanation:

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