divide 1896 into three parts such that first part be double of that of second part and second part be ⅓ of the third part
Answers
Answered by
0
Step-by-step explanation:
Let the three parts be x,y,z
x = 2y (given)------(1)
y = 1/3z (given)------(2)
Putting the value of y in (1) we get,
x = 2/3z
Now,
x + y + z = 1896
2/3z + 1/3z + z = 1896
6z = 5688
z = 948
x = 2/3z = 2/3 * 948 = 632
y = 1/3z = 1/3 * 948 = 316
Hope it will help you.
Answered by
6
Answer:
Let the three parts be x,y,z x = 2y (given)----(1) y = 1/3z (given)--2) Putting the value of y in (1) we get, x = 2/3z Now, x +y +z = 1896 2/3z + 1/3z + z = 1896 6z = 5688 %3D z = 948 x = 2/3z = 2/3 * 948 = 632 y = 1/3z = 1/3 * 948 = 316
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