If 26mm stroke is drawn in height of 34mm rectange, what length of stroke can be drawn in 15mm height of the rectangle and its approx percentage value of stoke length from given stoke length?

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Question: If 26mm stroke is drawn in height of 34mm rectange, what length of stroke can be drawn in 15mm height of the rectangle and its approx percentage value of stoke length from given stoke length?

Solution:

We can use the concept of similar triangles. The ratios of corresponding sides of similar triangles are equal.

Let $L_1$ be the length of the stroke in the 34mm height rectangle, and $L_2$ be the length of the stroke in the 15mm height rectangle.

The ratio of the lengths of the strokes is equal to the ratio of the heights of the rectangles:

$rac{L_1}{34} = rac{L_2}{15}$

You are given that $L_1 = 26$

$rac{26}{34} = rac{L_2}{15}$

Now, solve for $L_2$ :

$L_2 = rac{26}{34} imes 15$

$L_2 approx 11.4706$

So, the length of the stroke that can be drawn in the 15mm height rectangle is approximately $11.4706$ mm.

Equation/Formula:

$rac{L_1}{34} = rac{L_2}{15}$

Calculate L2 value

Enter L1 (Length 1) value

Enter H1 (Height 1) value

L2 (Length 2) value?Solved Value

Enter H2 (Height 2) value

Result: 11.47059mm

Similar Questions:

Finding the percentage: What percent of 15 is 12?

(Use L2 and L1 value to get the percentage value or using formula L2/L1 * 100)

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If 26mm stroke is drawn in height of 34mm rectange, what length of stroke can be drawn in 15mm height of the rectangle and its approx percentage value of stoke length from given stoke length?

Calculate L2 value

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