In a parade of $n$ rows of soldiers, there are 10 soldiers in each row. Total number of soldiers in the parade rises to $50$ after one more row is added. For the given problem, which of the following algebraic equation holds true?

10 n = 50

No worries! We‘ve got your back. Try BYJU‘S free classes today!

10 n + 10 = 50

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

10 n - 10 = 50

No worries! We‘ve got your back. Try BYJU‘S free classes today!

None of the above

No worries! We‘ve got your back. Try BYJU‘S free classes today!

Open in App

Solution

The correct option is B $10 n + 10 = 50$
Given that totol number of soldiers in the parade $= 50$
Total number of soldiers in the parade after one more row is added $= 10 n + 10$
$\Rightarrow 10 n + 10 = 50$

Suggest Corrections

Similar questions

Q. Soldiers are marching in a parade. There are

15

soldiers in a row. Total number of soldiers in

n

number of rows are .

Q. In a company, soldiers are arranged in rows and columns, with

x

representing the number of soldiers in each row and

y

representing the number of soldiers in each column. Calculate the company's total number of soldiers.

Q. A garrison has three kinds of soldiers. There are 66 soldiers of the first kind, 110 soldiers of the second kind and 242 soldiers of the third kind. It is desired to be arranging these soldiers in equal rows such that each row contains the same number of soldiers and there is only 1 kind of soldier in each row. What is the maximum number of soldiers who can be placed in each row?

An army base has some soldiers, such that when they stand in rows and columns they form a square. More soldiers were added to the camp and the number of rows and columns increased by 1. If there are 625 soldiers now, how many soldiers were added?

A general arranges his soldiers in rows to form a a perfect square.He finds that in doing so,60 soldiers are left out.IF the total number of soldiers be 8160,find the number of soldiers in each row.

Join BYJU'S Learning Program

In a parade of n rows of soldiers, there are 10 soldiers in each row. Total number of soldiers in the parade rises to 50 after one more row is added. For the given problem, which of the following algebraic equation holds true?

The correct option is B 10n+10=50Given that totol number of soldiers in the parade=50 Total number of soldiers in the parade after one more row is added =10n+10 ⇒10n+10=50

In a parade of $n$ rows of soldiers, there are 10 soldiers in each row. Total number of soldiers in the parade rises to $50$ after one more row is added. For the given problem, which of the following algebraic equation holds true?

The correct option is B $10 n + 10 = 50$
Given that totol number of soldiers in the parade $= 50$
Total number of soldiers in the parade after one more row is added $= 10 n + 10$
$\Rightarrow 10 n + 10 = 50$