Find the fourth proportional to the numbers 8, 32 and 17.
68
If a, b, c, d are in proportion, then \(\dfrac{a}{b} = \dfrac{c}{d}\), which gives \(d = \dfrac{b \times c}{a}\).
Here a = 8, b = 32, c = 17, so \(d = \dfrac{32 \times 17}{8}\).
\(d = 4 \times 17 = 68\).
Hence, the fourth proportional is 68.
If the fourth proportional to P, 25 and 8 is 4, then find the value of P.
The fourth proportional to three numbers is 36. The first two numbers are 8 and 12. Find the third number.
In a proportion, the first, second and third proportionals are respectively 6, 24 and 11. If the fourth proportional is \((x^{2} - 7x)\), find the positive value of x.
Find the fourth proportional of \(5\sqrt{3}\), \(4\sqrt{5}\), and \(10\sqrt{3}\).
Find the fourth proportional to 6, 9, and 15.
Find the fourth proportional to 8.6, 10.75, and 6.
Find the fourth proportional to 2.5, 4, and 10.
Four numbers a, b, c, d are in proportion. If a = 32, b = 72, and c = 180, what is the value of d?
If 7, 14.2, 21.7, and x are in proportion, what is the value of x?
The fourth proportional to the numbers 5, 6 and 8 is:
What is the fourth proportional to the numbers 50, 35 and 20?
If 162 ∶ x ∶∶ x ∶ 338, find the positive value of x.
The fourth proportional of 10, 15 and 30 is:
The fourth proportional to 3, 12, 14 is: