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A) 4
B) 5
C) 12
D) 15
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A) 4
B) 5
C) 12
D) 15
Question 2What is the total resistance of three resistors in parallel with values of 4 ohms, 10 ohms, and 25 ohms? <-- if gte mso 9>
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Name=Body Text Indent/>
Name=List Continue/>
Name=List Continue 2/>
Name=List Continue 3/>
Name=List Continue 4/>
Name=List Continue 5/>
Name=Message Header/>
Name=Salutation/>
Name=Date/>
Name=Body Text First Indent/>
Name=Body Text First Indent 2/>
Name=Note Heading/>
Name=Body Text 2/>
Name=Body Text 3/>
Name=Body Text Indent 2/>
Name=Body Text Indent 3/>
Name=Block Text/>
Name=Hyperlink/>
Name=FollowedHyperlink/>
Name=Document Map/>
Name=Plain Text/>
Name=E-mail Signature/>
Name=HTML Top of Form/>
Name=HTML Bottom of Form/>
Name=Normal (Web)/>