^_^__________________________=> The ratio between A & B is 3:5 and tha

1.	^_^__________________________=> The ratio between A & B is 3:5 and that of B and C is 2:3. Therefore ratio of A, B, C will be :
Answer» $\huge \red {\boxed {\boxed {\mathbb {QUESTION}}}}$ The ratio between A & B is 3:5 and that of B and C is 2:3. Therefore ratio of A, B, C will be : $\huge \purple {\boxed {\boxed {\mathbb {ANSWER}}}}$ $\huge \red {\boxed {\boxed {\mathbb { Given \:Ratios:- }}}}$ ◗ A : B = 3 : 5 ◗ B : C = 2 : 3 Check whether it's making Chain or not i.e. End on B in First Ratio and Start with B in Second Ratio. Yes It's Making Chain. – Now If Ratios are making Change then we have to MAKE that Common Ratio Equal i.e. B in this case. – For that we will Multiply then Opposite Terms i.e. by 2 in First Equation and by 5 in Second Equation. ↠ A : B = 3 : 5 ⠀× 2 ↠ B : C = 2 : 3 ⠀× 5 _________________________ ↠ A : B = 6 : 10 ↠ B : C = 10 : 15 – Now we can see that Common TERM i.e. B is equal in both Ratios i.e. 10. $\huge \green {\boxed {\boxed {\underline {\mathbb {SINGLE\:STAR}}}}}$

^_^__________________________=> The ratio between A & B is 3:5 and that of B and C is 2:3. Therefore ratio of A, B, C will be :

Answer»

$\huge \red {\boxed {\boxed {\mathbb {QUESTION}}}}$

The ratio between A & B is 3:5 and that of B and C is 2:3. Therefore ratio of A, B, C will be :

$\huge \purple {\boxed {\boxed {\mathbb {ANSWER}}}}$

$\huge \red {\boxed {\boxed {\mathbb { Given \:Ratios:- }}}}$

Check whether it's making Chain or not i.e. End on B in First Ratio and Start with B in Second Ratio. Yes It's Making Chain.

– Now If Ratios are making Change then we have to MAKE that Common Ratio Equal i.e. B in this case.

– For that we will Multiply then Opposite Terms i.e. by 2 in First Equation and by 5 in Second Equation.

_________________________

– Now we can see that Common TERM i.e. B is equal in both Ratios i.e. 10.

$\huge \green {\boxed {\boxed {\underline {\mathbb {SINGLE\:STAR}}}}}$