Vinod distributes 400 gifts among 4 children. The gifts received by the first child, twice the gifts received by the second child, three times the gifts received by the third child and four times the gifts received by the fourth child are all equal. How many gifts did the first and second child receive in total?
288
Let the common value be k, so the shares are k, k/2, k/3 and k/4.
Total: k(1 + 1/2 + 1/3 + 1/4) = 400, i.e., k × 25/12 = 400, so k = 192.
First child = 192 and second child = 192/2 = 96.
Together they receive 192 + 96 = 288 gifts.
Hence, 288.
Find the value of x.
\(\frac{2}{5}(x) + \frac{3}{10}(x) - \frac{3}{5}(x) = 551\)
Dravid distributes 350 gifts among 4 children. The gifts received by the first child, twice the gifts received by the second child, three times the gifts received by the third child and four times the gifts received by the fourth child are all equal in number. How many gifts did the first child receive?
Ganguly distributes 450 gifts among 4 children. The gifts received by the first child, twice the gifts received by the second child, three times the gifts received by the third child and four times the gifts received by the fourth child are all equal. How many gifts did the fourth child receive?
Find the value of x.
\(\frac{2}{5}(x) + \frac{3}{10}(x) - \frac{3}{5}(x) = 459\)
What should be subtracted from p and added to q so that the resulting ratio becomes 1 : 5?
The cost of a pen is five times the cost of a pencil. I bought 8 pens and 4 pencils for Rs. 132. Find the cost of 5 pens and 5 pencils.
Find the value of k, for which the system of equations kx + 3y = 26 and 21x + (k + 2)y = 71 + k has infinitely many solutions.
If 5x + 5 (2 - x) + 10 = 4x - 6 then value of x is :
If 2x 2 + 5x + 1 = 0, then one of the values of \(\frac{1}{2}\left( {x\, - \,\frac{1}{{2x}}} \right)\) is: