Solved The Sum Of Three Consecutive Natural Numbers Is 93 Which One

Solved The Sum Of Three Consecutive Natural Numbers Is 93 Which One We know that the sum of three consecutive numbers is 93. let's assume the first number is x. so, the second number will be x 1, and the third number will be x 2. now, we can write the equation as x (x 1) (x 2) = 93. simplifying this equation, we get 3x 3 = 93. subtracting 3 from both sides, we get 3x = 90. The diagram shows the equation " $$a b c = 93$$a b c = 93 ", where $$a$$a, $$b$$b, and $$c$$c represent three consecutive natural numbers. solution process. let the second number be $$b$$b. then the first number is $$b 1$$b−1 and the third number is $$b 1$$b 1. substitute the values of $$a$$a, $$b$$b, and $$c$$c into the equation.

Solved The Sum Of Three Consecutive Natural Numbers Is 633 Chegg Answer: 30, 31, and 32 step by step explanation: given: the sum of these numbers is 93. solution: let the three consecutive natural numbers be n 1, n, and n 1. set up the equation: (n 1) n (n 1) = 93 simplify the equation: n 1 n n 1 = 93 3n = 93 solve for n: n = 31 here n 1 = 31 1 = 30 n 1 = 31 1 = 32 conclusion:. You are looking for three consecutive integers whose sum is 93. first, divide 93 by 3 and get 31. go one above 31 and one below. you get 30, 31 and 32 which sum to 93. this method works in most cases. if the sum is not divisible by the number of integers (3 in this case) then start with the integer closest to the quotient. Reason 1: let the three consecutive natural numbers be n 1, n, and n 1. their sum is (n 1) n (n 1) = 3n. reason 2: we are given that the sum is 93, so 3n = 93. dividing both sides by 3, we get n = 31. reason 3: since n represents the second number in the sequence, the second number is 31. Define x: let one number be x the other 2 numbers are (x 1) and ( x 2) form equation and solve x: the sum is 93 x ( x 1) (x 2) = 93 x x 1 x 2 = 93 3x 3 = 93 3x = 90 x = 30 find the numbers: first number = x = 30 second number = x 1 30 1 = 31 third number = x 2 = 30 2 = 32 answer: the numbers are 30, 31 and 32.

Solved The Sum Of Three Consecutive Natural Numbers Is 513 Chegg Reason 1: let the three consecutive natural numbers be n 1, n, and n 1. their sum is (n 1) n (n 1) = 3n. reason 2: we are given that the sum is 93, so 3n = 93. dividing both sides by 3, we get n = 31. reason 3: since n represents the second number in the sequence, the second number is 31. Define x: let one number be x the other 2 numbers are (x 1) and ( x 2) form equation and solve x: the sum is 93 x ( x 1) (x 2) = 93 x x 1 x 2 = 93 3x 3 = 93 3x = 90 x = 30 find the numbers: first number = x = 30 second number = x 1 30 1 = 31 third number = x 2 = 30 2 = 32 answer: the numbers are 30, 31 and 32. The sum of three consecutive integers equals 93. what are the three numbers? set up an equation where our numbers are n, n 1, and n 2 n (n 1) (n 2) = 93 group variables and constants together: (n n n) 1 2 = 93 3n 3 = 93 subtract 3 from each side: 3n 3 3 = 93 3 cancel the 3 on the left side and we get: 3n = 90. Solution: let's assume the first number is x so, the second number will be x 1, and the third number will be x 2 according to the given information, x (x 1) (x 2) = 93 simplifying this equation, we get 3x 3 = 93 subtracting 3 from both sides, we get 3x = 90 dividing both sides by 3, we get x = 30 so, the second number is x 1 = 30 1 = 31. Three consecutive natural numbers have a sum of 93. what is the greatest number? nocljdugel is waiting for your help. add your answer and earn points. when getting from one consecutive number to another you have to add 1. ex. 4,5,6; to get from 4 to 5; 4 1 = 5; 4 2 = 6. Let the three consecutive natural numbers be $$n$$n, $$n 1$$n 1, and $$n 2$$n 2. their sum is given as 93. we can write the equation representing the sum of these three consecutive numbers as: $$n (n 1) (n 2) = 93$$n (n 1) (n 2) = 93. simplify the equation by combining like terms: $$3n 3 = 93$$3n 3 = 93.