the cash price of rs 100 has to be distributed b/w the two students in the ratio of 2:3. how much does each student recieves About the author Caroline
[tex] \huge{ \underline{ \pmb { \frak{ \red{Given}}}}}[/tex] Cash price = Rs. 100 Ratio = 2:3 [tex] \huge{ \underline{ \pmb{ \frak{ \red{To \: \: Find}}}}}[/tex] How much does each students receive. [tex] \huge{ \underline{ \pmb{ \frak {\red{Solution}}}}}[/tex] ~Forming the equation :– Lets take x as the common multiple of the ratio~ 2x 3x Together make the sum as Rs. 100 » 2x + 3x = 100 » 5x = 100 » x = 100/5 » x = 20 ~ Substituting the values :– » 2x = 2×20 = 40 » 3x = 3×20 = 60 •°• Each students will receive Rs. 40 and Rs. 60. _____________________ ★ Verification ★ Using the equation we have made : ★ 2x + 3x = 100 ★ 40 + 60 = 100 _____________________ Reply
Given: Cash Price = Rs. 100 Ratio = 2:3 What To Find: We have to find – How much does each student receive? Solution: Forming the equation. Let’s take x as the common multiple of the ratio – 2x 3x Together make the sum of Rs. 100 – 2x + 3x = 100 Thus, the equation is – 2x + 3x = 100 Solving the equation. 2x + 3x = 100 Add the terms in LHS, ⇒ 5x = 100 Take 5 to RHS, ⇒ x = 100 ÷ 5 Divide 100 by 5, ⇒ x = 20 Substituting the values. Here – → 2x = 2 × 20 = 40 → 3x = 3 × 20 = 60 Final Answer: ∴ Thus, each student will receive Rs. 40 and Rs. 60. Reply
[tex] \huge{ \underline{ \pmb { \frak{ \red{Given}}}}}[/tex]
[tex] \huge{ \underline{ \pmb{ \frak{ \red{To \: \: Find}}}}}[/tex]
[tex] \huge{ \underline{ \pmb{ \frak {\red{Solution}}}}}[/tex]
~Forming the equation :–
Lets take x as the common multiple of the ratio~
Together make the sum as Rs. 100
» 2x + 3x = 100
» 5x = 100
» x = 100/5
» x = 20
~ Substituting the values :–
» 2x = 2×20 = 40
» 3x = 3×20 = 60
•°• Each students will receive Rs. 40 and Rs. 60.
_____________________
★ Verification ★
Using the equation we have made :
★ 2x + 3x = 100
★ 40 + 60 = 100
_____________________
Given:
What To Find:
We have to find –
Solution:
Let’s take x as the common multiple of the ratio –
Together make the sum of Rs. 100 –
Thus, the equation is –
2x + 3x = 100
Add the terms in LHS,
⇒ 5x = 100
Take 5 to RHS,
⇒ x = 100 ÷ 5
Divide 100 by 5,
⇒ x = 20
Here –
→ 2x = 2 × 20 = 40
→ 3x = 3 × 20 = 60
Final Answer:
∴ Thus, each student will receive Rs. 40 and Rs. 60.