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The total number of children in the first year of a school is 500 there are 50 more girls than boys how many each are there?
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The total number of children in the first year of a school is 500 ther...
Understanding the problem:
- Total number of children in the first year: 500
- There are 50 more girls than boys

Let's solve the problem step by step:

Step 1: Forming equations
- Let the number of boys be 'B' and girls be 'G'
- According to the problem, the total number of children is 500. So, the equation is: B + G = 500
- It is also given that there are 50 more girls than boys. So, the equation is: G = B + 50

Step 2: Solving equations
- Substitute the value of G from the second equation into the first equation: B + (B + 50) = 500
- Simplify the equation: 2B + 50 = 500
- Solve for B: 2B = 500 - 50
- B = 450 / 2
- B = 225

Step 3: Finding the number of girls
- Substitute the value of B back into the equation G = B + 50: G = 225 + 50
- G = 275

Step 4: Final answer
- There are 225 boys and 275 girls in the first year of the school.
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The total number of children in the first year of a school is 500 there are 50 more girls than boys how many each are there?
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