Bissoy.com
Doctors Medicines MCQs Q&A

In a school there are 75 students and 10 teachers, each student got sweets that are 20% of the total number of students and each teacher got sweets that are 40% of the total number of students. The total number of sweets got by all the students is what per cent of total number of sweets got by all the teachers?

In a school there are 75 students and 10 teachers, each student got sweets that are 20% of the total number of students and each teacher got sweets that are 40% of the total number of students. The total number of sweets got by all the students is what per cent of total number of sweets got by all the teachers? Correct Answer <strong style=""><span lang="EN-IN" style=" line-height: 115%; background-image: initial; background-position: initial; background-size: initial; background-repeat: initial; background-attachment: initial; background-origin: initial; background-clip: initial; font-weight: normal;">375%</span></strong>

Given:

Total number of students = 75

Total number of teachers = 10

Number of sweets for each student = 20% of number of students

Number of sweets for each teacher = 40% of number of teachers

Formula:

New value = x / 100 × Actual Value                (x = percentage value of original)

Calculation:

Number of sweets for each student = 20 / 100 × 75 = 15

Number of sweets for each teacher = 40 / 100 × 75 = 30

∴ Total number of sweets got by all the students = 75 × 15 = 1125

∴ Total number of sweets got by all the teachers = 10 × 30 = 300

∴ Required percentage = 1125 / 300 × 100% = 375%

Related Questions

Eight teachers of different departments - English, math, accounts, economics, geography, biology, chemistry and sociology went for a meeting. There are 2 rows. Each row contains 4 teachers. Teachers of biology and chemistry are sitting adjacent to each other. Opposite to chemistry teacher is accounts teacher who is at extreme left end of south face row. Teacher of English department is sitting somewhere in north facing row but not at any extreme end. Math teacher is sitting second to the right of accounts teacher. Economics teacher is not sitting opposite to biology teacher and not adjacent to English teacher. Where is economics department teacher sitting?
The following question has three statements. Study the question and the statements to decide which of the statement(s) is/are necessary to answer the question. A committee having 2 Hindi teachers and 2 English teachers is to be formed from some ‘Hindi teachers’ and ‘English teachers’. The probability of doing so is 3/5. Find the total number of Hindi and English teachers. Statement I: Number of ways to choose 2 teachers out of total teachers is 15 Statement II: Number of ways to choose 2 Hindi teachers out of total Hindi teachers is 3 Statement III: Number of English teachers is 3
In a group of 450 Teachers, 22% of the total Teachers take the English department, 34% of the total Teachers take the quant. department, and 26% of the total Teachers take the LR department. 8% of the total Teachers have taken both English and quant department only. Out of the total Teachers in the English department, 1 / 3 have taken both English and LR department only. Out of the total Teachers in the quant department, 1 / 3 have taken both quant and LR department only. Only 20 Teachers take all the three departments. Find the number of Teachers who have not taken any department. 
In a class of 65 students and 4 teachers, each student got sweets that are 20% of the total number of students and each teacher got sweets that are 40% of the total number of students. How many sweets are there?
In a Class of 65 students and 4 teachers, each student got sweets that are 20% of the total number of students and each teacher got sweets that are 40% of the total number of students. How many sweets were there?
In a class of 80 students and 5 teachers, each student got sweets that are 15% of the total number of students and each teacher got sweets that are 25% of the total number of students. How many sweets were there?
In a class text, to the question, find out 23% of 200, two students answered in following ways:  Student A: 23% of 200 = 23% of (100 + 100) = 23 + 23 = (20 + 20) + (3 + 3) = 46  Student B: 23% of 200 = 200 × \(\frac{23}{100}\) = 2 × 23 = 46 Which of the following statements is the most appropriate in the given context? 1. Since student B has used the standard algorithm, teacher gives full marks to student B and zero to student A 2. Teacher gives full marks to both the students as they have attempted the question using their own algorithms. Both formal and informal algorithms are integral to solving problems in mathematics. 3. Teacher gives zero marks to student A and directs him to redo the question using the algorithm taught in the Class 4. Teacher accepts both the responses but directed student A to refrain from using informal algorithm 
8 teachers of different subjects sat around a circular table to discuss the time table for examinations. Chemistry teacher is sitting opposite to History teacher. Economics teacher who is closest to Hindi teacher is sitting in adjacent right of Biology teacher. History and Civics teachers are sitting together whereas Physics and Hindi teachers are sitting farthest from each other. Biology teacher is sitting in between Economics and Chemistry teacher. Who is sitting opposite to English teacher?
There are 1400 students and 50 teachers in a school. For a charity work, each student and teacher donated money, such that the money donated by all the teachers is 12.5% of the total money collected, while the money donated by 320 students is 20% of the total money collected. If a teacher donated Rs. 60 more than a student, then how much total money was collected by the school?
In a class of 65 students and 4 teachers, each student got sweet that are 20% of the total number of students and each teacher got sweets that are 40% of the total number of students. How many sweets are there ?