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Chapter 2: Q6. (page 68)

S is the midpoint of RT鈫� and W is the midpoint of ST鈫�. If RT=32. Find ST, WT and RW.

Short Answer

Expert verified

ST=16,WT=8 and RW=24.

Step by step solution

01

Step 1. Sketch the diagram.

S is the midpoint of RT鈫� and W is the midpoint of ST鈫�and RT=32.

02

Step 2. State the concept used.

The midpoint divides the given line segment in to two equal parts.

03

Step 3. Show the calculation.

From the above diagram,

ST=RT2=322=16

And

WT=ST2=162=8

Then,

RW=RS+SW=ST+WT=16+8=24

04

Step 4. State the conclusion.

Therefore,

ST=16, WT=8and RW=24.

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Most popular questions from this chapter

Copy everything shown and supply missing statements and reasons.

Given:

m鈭�1=m鈭�3;

m鈭�2=m鈭�4

Prove: m鈭�ABC=m鈭�DEF

Proof:

State the hypothesis and the conclusion of each conditional.

only if

Justify each step.

15y+7=12鈭�20y

35y+7=12

35y=5

y=17

State which postulate, definition, or theorem justifies the statement about the diagram.

If E is the midpoint of AF炉, then EC炉, bisects AF炉 .

Rewrite each pair of conditionals as a biconditional.

Ifthen is a straight angle. If is a straight angle, then.
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