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Proportion is defined as having a harmonious arrangement or having balance. When writing the letter I in capital letters there is only one line, so there would be no units of proportion.

Q: How many units is the proportion of letter l?

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If the length is L units and the width is W units then L/W widths equal one length.

The area of a rectangle does not provide enough information. Let L be any number greater than sqrt(60) = approx 7.75 and let B = 60/L. Then a rectangle with length L units and Breadth B units will have an area of L*B = L*(60/L) = 60 square units. Since L can be any number greater than 7.75, there are infiitely many choices for L and so infinitely many possible rectangles.

Infinitely many. Select any number L, greater than sqrt(24) units an let B = 24/L. then the rectangle with sides measuring L and B will have an area of L*B = L*24/L = 24 square units. Also, B â‰¤ sqrt(24) â‰¤ L so that value of L gives a different rectangle. And, since there are infinitely many possible values for L, there are infinitely many possible rectangles.

3.5L into units

There are infinitely many possible answers based on the information provided. Let L be any number greater than or equal to 15. and let W = 225/L Then W < L and L*W = *225/L = 225 There are infinitely many values for L. For each value of L, there is a corresponding value for W and a rectangle with length L width W will have an area of 225 units, as required.

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there are many units of length .But ,abbervation for length is reprersented by letter l.

If the length is L units and the width is W units then L/W widths equal one length.

The area of a rectangle does not provide enough information. Let L be any number greater than sqrt(60) = approx 7.75 and let B = 60/L. Then a rectangle with length L units and Breadth B units will have an area of L*B = L*(60/L) = 60 square units. Since L can be any number greater than 7.75, there are infiitely many choices for L and so infinitely many possible rectangles.

Infinitely many.Let L be any number greater than or equal to sqrt(24) units.and let B = 24/LThen the area of the rectangle with length L units and breadth B units will beL * B = L *24/L = 24 square units.Since there are infinitely many possible values for L, there are infinitely many possible answers to the question.

The letter L is worth 1 point.

You cannot. There are infinitely many possible answers.Given Area = A square units, select any value of L > sqrt(A) units and let B = A/L units.Then for every one of the infinitely many values of L, the rectangle with length L and breadth B, the area = L*B = L*(A/L) = A square units.The reason for selecting L > sqrt(A) is simply to ensure that each different value of L gives a different rectangle and you do not have the length and breadth of one rectangle being the breadth and length of another.You cannot. There are infinitely many possible answers.Given Area = A square units, select any value of L > sqrt(A) units and let B = A/L units.Then for every one of the infinitely many values of L, the rectangle with length L and breadth B, the area = L*B = L*(A/L) = A square units.The reason for selecting L > sqrt(A) is simply to ensure that each different value of L gives a different rectangle and you do not have the length and breadth of one rectangle being the breadth and length of another.You cannot. There are infinitely many possible answers.Given Area = A square units, select any value of L > sqrt(A) units and let B = A/L units.Then for every one of the infinitely many values of L, the rectangle with length L and breadth B, the area = L*B = L*(A/L) = A square units.The reason for selecting L > sqrt(A) is simply to ensure that each different value of L gives a different rectangle and you do not have the length and breadth of one rectangle being the breadth and length of another.You cannot. There are infinitely many possible answers.Given Area = A square units, select any value of L > sqrt(A) units and let B = A/L units.Then for every one of the infinitely many values of L, the rectangle with length L and breadth B, the area = L*B = L*(A/L) = A square units.The reason for selecting L > sqrt(A) is simply to ensure that each different value of L gives a different rectangle and you do not have the length and breadth of one rectangle being the breadth and length of another.

That is approximately 2.23 units of 16 oz.

There are 1 dm^3 in 1 L. Both units measure volume and are equivalent.

Infinitely many. Select any number L, greater than sqrt(24) units an let B = 24/L. then the rectangle with sides measuring L and B will have an area of L*B = L*24/L = 24 square units. Also, B â‰¤ sqrt(24) â‰¤ L so that value of L gives a different rectangle. And, since there are infinitely many possible values for L, there are infinitely many possible rectangles.

3.5L into units

There are infinitely many possible answers based on the information provided. Let L be any number greater than or equal to 15. and let W = 225/L Then W < L and L*W = *225/L = 225 There are infinitely many values for L. For each value of L, there is a corresponding value for W and a rectangle with length L width W will have an area of 225 units, as required.

Infinitely many. Select any number between 0 and sqrt(28) and call it W.Then let L = 28/W.A rectangle with length L units and width W units will have an area of LxW = (28/W)*W = 28 square units. And, since W could be any one of infinitely many numbers between 0 and sqrt(28), there are infinitely many possible answers.Infinitely many. Select any number between 0 and sqrt(28) and call it W.Then let L = 28/W.A rectangle with length L units and width W units will have an area of LxW = (28/W)*W = 28 square units. And, since W could be any one of infinitely many numbers between 0 and sqrt(28), there are infinitely many possible answers.Infinitely many. Select any number between 0 and sqrt(28) and call it W.Then let L = 28/W.A rectangle with length L units and width W units will have an area of LxW = (28/W)*W = 28 square units. And, since W could be any one of infinitely many numbers between 0 and sqrt(28), there are infinitely many possible answers.Infinitely many. Select any number between 0 and sqrt(28) and call it W.Then let L = 28/W.A rectangle with length L units and width W units will have an area of LxW = (28/W)*W = 28 square units. And, since W could be any one of infinitely many numbers between 0 and sqrt(28), there are infinitely many possible answers.