
Cost of a bus ticket from Hyderabad to Nalgonda for a child is Rs. \[65\] and for an adult it is Rs. \[110\]. Find the total cost of tickets for \[3\] children and \[4\] adults
Answer
583.2k+ views
Hint: In the given question, price of bus ticket for one child is given, also price of bus ticket for one adult is given. We multiply the cost of a bus ticket of one child with \[3\] and price of one adult with \[4\] and then add them to get the total cost.
Complete step-by-step answer:
The price of a ticket for one child is Rs. \[65\], so the price of tickets for \[3\] children will be given as \[65 \times 3 = 195\].
So the price of tickets only for children will be Rs. \[195\].
Now, the price of a bus ticket for a single adult is Rs. \[110\], so for finding the price of tickets for \[4\] adults, we can simply multiply it by \[4\], which gives us \[110 \times 4 = 440\].
Now, we have the price of tickets of \[3\] children and \[4\] adults as Rs. \[195\] and Rs. \[440\] respectively.
To find the total cost, we can simply add the two prices and get the total amount.
Thus, on adding we get \[195 + 440 = 635\].
So, the total cost of tickets for \[3\] children and \[4\] adults comes out to be Rs. \[635\].
Note: Another method of solving this question is assigning the variables to the price of a ticket of one child and one adult.
So, if we assume the price of ticket of one child as \[x\] and price of ticket of one adult as \[y\], it is given in the question that \[x = 65\] and \[y = 110\] which can be denoted as equation (1) and (2) respectively.
The required value is of \[3x + 4y\].
To find this, we multiply equation (1) with \[3\] and equation (2) with \[4\]and add them.
On multiplying we get, \[3x = 65\] and \[4y = 440\].
Now if we add the left hand sides we get \[3x + 4y\], which is asked in the question.
So the right hand sides after being added gives \[195 + 440 = 635\], which is the required answer.
Complete step-by-step answer:
The price of a ticket for one child is Rs. \[65\], so the price of tickets for \[3\] children will be given as \[65 \times 3 = 195\].
So the price of tickets only for children will be Rs. \[195\].
Now, the price of a bus ticket for a single adult is Rs. \[110\], so for finding the price of tickets for \[4\] adults, we can simply multiply it by \[4\], which gives us \[110 \times 4 = 440\].
Now, we have the price of tickets of \[3\] children and \[4\] adults as Rs. \[195\] and Rs. \[440\] respectively.
To find the total cost, we can simply add the two prices and get the total amount.
Thus, on adding we get \[195 + 440 = 635\].
So, the total cost of tickets for \[3\] children and \[4\] adults comes out to be Rs. \[635\].
Note: Another method of solving this question is assigning the variables to the price of a ticket of one child and one adult.
So, if we assume the price of ticket of one child as \[x\] and price of ticket of one adult as \[y\], it is given in the question that \[x = 65\] and \[y = 110\] which can be denoted as equation (1) and (2) respectively.
The required value is of \[3x + 4y\].
To find this, we multiply equation (1) with \[3\] and equation (2) with \[4\]and add them.
On multiplying we get, \[3x = 65\] and \[4y = 440\].
Now if we add the left hand sides we get \[3x + 4y\], which is asked in the question.
So the right hand sides after being added gives \[195 + 440 = 635\], which is the required answer.
Recently Updated Pages
Master Class 10 Computer Science: Engaging Questions & Answers for Success

Master Class 10 General Knowledge: Engaging Questions & Answers for Success

Master Class 10 English: Engaging Questions & Answers for Success

Master Class 10 Social Science: Engaging Questions & Answers for Success

Master Class 10 Maths: Engaging Questions & Answers for Success

Master Class 10 Science: Engaging Questions & Answers for Success

Trending doubts
What is the median of the first 10 natural numbers class 10 maths CBSE

Which women's tennis player has 24 Grand Slam singles titles?

Who is the Brand Ambassador of Incredible India?

Why is there a time difference of about 5 hours between class 10 social science CBSE

Write a letter to the principal requesting him to grant class 10 english CBSE

A moving boat is observed from the top of a 150 m high class 10 maths CBSE

