Correct option is B
Given:
Proportion: 9 : 12 :: 12 : k
Concept Used:
In a proportion , cross multiplication gives:
a × d = b × c
Solution:
9 : 12 :: 12 : k
9k = 144
k = = 16
So,
k + 1 = 16 + 1 = 17
If 9 : 12 : : 12 : k, then find the value of k + 1.
Given:
Proportion: 9 : 12 :: 12 : k
Concept Used:
In a proportion , cross multiplication gives:
a × d = b × c
Solution:
9 : 12 :: 12 : k
9k = 144
k = = 16
So,
k + 1 = 16 + 1 = 17
Find the fourth proportional to 20, 24 and 30.
Find the fourth proportional of 4, 6 and 5.
The fourth proportional to 17, 87 and 119 is:
LCM and HCF of two numbers are 198 and 33 respectively. If one of the numbers is 99, then find the other number.
The fourth proportional to 16, a and 9a is 324. What is the value of a?
The fourth proportional to 2.5, 9.6 and 75 is:
The fourth proportional to 4, a and 16a is 81. Find the value of a².
The fourth proportional of a, c and bc is d. The fourth proportional of bc²/a, ad/c and c is ______.
Suggested Test Series
Suggested Test Series
Find the fourth proportional to 20, 24 and 30.
Find the fourth proportional of 4, 6 and 5.
The fourth proportional to 17, 87 and 119 is:
LCM and HCF of two numbers are 198 and 33 respectively. If one of the numbers is 99, then find the other number.
The fourth proportional to 16, a and 9a is 324. What is the value of a?
The fourth proportional to 2.5, 9.6 and 75 is:
The fourth proportional to 4, a and 16a is 81. Find the value of a².
The fourth proportional of a, c and bc is d. The fourth proportional of bc²/a, ad/c and c is ______.