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Ganezh [65]
3 years ago
15

How can you understand porportions

Mathematics
1 answer:
BlackZzzverrR [31]3 years ago
4 0

A proportion is a statement that two ratios are equal.  A ratio is a comparison of two different quantities.  "Miles per hour" is a ratio.  "Dollars per pound" is a ratio.  A proportion is that two of these things are equal.

For example, paying $2/pound for apples is the same as paying $6 for 3 pounds:

   \dfrac{\$2}{1 \text{ pound}} = \dfrac{\$6}{3 \text{ pounds}}

That's a portion.

When working with proportions in word problems, you start by setting up one ratio/fraction where you know all the information.  You then set up the second one that's missing a piece of information, but you make sure to set it up using the same structure.

If your first ratio is "miles over hours," then the next ratio has to have the same organization.

If your first ratio is "rise over run," then the next ratio has to have the same organization.

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Given: JP = KP; PX = PY Prove: ΔPYJ ≅ ΔPXK Triangles P Y J and P X K overlap and intersect at point Z. Point X of triangle P X K
FrozenT [24]

Answer:

Prove: ΔPYJ ≅ ΔPXK

Step-by-step explanation:

Overlapping triangles are said to be triangles that share at least part of a side or an angle.

To prove ΔPYJ is congruent to ΔPXK

First we would draw the diagram obtained from the given information.

Find attached the diagram.

Given:

JP = KP

PX = PY

From the diagram, ΔPYJ and ΔPXK share the line KJ (part of the side of each of the triangle)

KJ ≅ KJ (A reflexive property - the segment is congruent to itself)

In ∆PYJ

JP = KP + KJ

In ∆PXK

KP = JP + KJ

Since JP = KP

KP + KJ = JP + KJ

PJ ≅ PK

The overlapping section makes a smaller triangle KXJ

∠K = ∠J (opposite angles of congruent sides are equal)

In ∆PYJ: PY + YJ + PJ (sum of angles in a triangle)

In ∆PXK: PX + XK + PK (sum of angles in a triangle)

If ΔPYJ ≅ ΔPXK

PY + YJ + PJ = PX + XK + PK

XK ≅ YJ

Therefore, ΔPYJ ≅ ΔPXK

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