Question2: a gardener with 5770 plants to arrange them such that the number of rows of plants equals the number of plants in each row. When he does so,he discovers that the number of plants falls short by 6 .find the number of rows the gardener wants to make.

looks to me like

n^2 - 6 = 5770
n^2 = 5776
n = √5776 = 76

76 rows

76

Rows - 6 = 5770

Rows = 5770+6
= 5776
Rows = √5776
= 76
76 rows is the answer

-6=square root 770

x^2-6=5770
x^2=5770+6
x^2=5776
x=square root 5776
x=76

76

so bad methed

Row =6=5770

Row=5770+6
Took square rotten to the both side
=5776
=76×76
=76'2
= 76 Ans

a gardener with 5770 plants want to arrange them so that the number of rows of plant equal the number of plant is each rows when the does so he discovered that the number of plant fall short by 6 find the number of rows the gardener want to make

To solve this problem, we need to use algebraic equations. Let's denote the number of rows as 'x' and the number of plants in each row as 'x' as well (since the number of rows is equal to the number of plants in each row).

According to the given information, the gardener has a total of 5770 plants. In order to form the rows, there should be 'x' plants in each row. Considering the number of rows and the number of plants in each row, we can form the following equation:

Total plants = Number of rows * Plants in each row
5770 = x * x

Simplifying the equation:
5770 = x^2

To find the value of 'x', we can take the square root of both sides of the equation:

√5770 = √(x^2)
76.02 = x

Since the number of rows cannot be a decimal value, we need to find the closest whole number to 76.02. In this case, it will be 76.

Therefore, the gardener wants to make 76 rows.