
Пириметр прямоугольника Р см, а одна из его сторон 0,17Р.1 Найдите другую сторону этого
прямоугольника.2 Чему равны стороны прямоугольника, если Р=50? Плиз ответь те быстрее!

Ответы на вопрос




х+0,17р=0,5р
х=0,5р-0,17р
х=0,33р
2) (х+0,17р)*2=50р
х+0,17р=25р
х=24,83р



Perimeter of a Rectangle
The perimeter of a rectangle is the sum of all its sides. To find the other side of a rectangle when one side is given, we can use the formula:Perimeter = 2 * (Length + Width)
Let's solve the given problems step by step.
1. Finding the other side of the rectangle when one side is 0.17 times the perimeter: - Let's assume the length of the rectangle is L and the width is W. - According to the problem, one side of the rectangle is 0.17 times the perimeter, which can be written as: W = 0.17 * (L + W) - We can simplify this equation to find the value of W: W = 0.17L + 0.17W 0.83W = 0.17L W = (0.17/0.83)L - Therefore, the width of the rectangle is (0.17/0.83)L.
2. Finding the sides of the rectangle when the perimeter is 50: - Let's assume the length of the rectangle is L and the width is W. - According to the problem, the perimeter of the rectangle is 50, which can be written as: 50 = 2(L + W) - We can simplify this equation to find the relationship between L and W: 25 = L + W W = 25 - L - Therefore, the width of the rectangle is 25 - L.
Now, let's substitute the value of L into the equations to find the values of W for both problems.
1. When P = 50: - Substituting L = 50 into the equation W = (0.17/0.83)L, we get: W = (0.17/0.83) * 50 W ≈ 10.24 - Therefore, the width of the rectangle is approximately 10.24 when the perimeter is 50.
2. When one side is 0.17P: - Substituting L = 0.17P into the equation W = (0.17/0.83)L, we get: W = (0.17/0.83) * (0.17P) W ≈ 0.034P - Therefore, the width of the rectangle is approximately 0.034P when one side is 0.17P.
I hope this helps! Let me know if you have any further questions.


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