This topic contains a solution. Click here to go to the answer

Author Question: LtHGNo7WqEPXtVsjCbu4mzgLNAbVtgEgCtMr/81nUoHjooTX5ljQqs7JElgFtin6rXegEzDgiuBFtOCbhplRwsizWsV7MHAq1pYEGWQD5aHhA81cwC6W1G3zDbCLYakirr2PWX6yXnlqlkxG4fxZ5uZDc9VeFVTkOoMIabpaavnnNstpAYgPOhYzPWxG01CYAWiIYPIbv1ObGSgB8ZpW2e23QqMy3JCNL8J8gmRDIQ+SCZlEwFTetKmhQuG0Rjh (Read 16 times)

Alainaaa8

  • Hero Member
  • *****
  • Posts: 576
ltHGNo7WqEPXtVsjCbu 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 />
  1.It is upward and to the right.
  2.It is straight to the right.
  3.It is straight downward.
  4.It is downward and to the left.
  5.It is perpendicular to the plane of the picture and outward."

Question 2

What kinematic quantity is indicated by the speedometer of an automobile?



Related Topics

Need homework help now?

Ask unlimited questions for free

Ask a Question
Marked as best answer by a Subject Expert

sarajane1989

  • Sr. Member
  • ****
  • Posts: 296


Alainaaa8

  • Member
  • Posts: 576
Reply 2 on: Jul 28, 2018
Thanks for the timely response, appreciate it


covalentbond

  • Member
  • Posts: 336
Reply 3 on: Yesterday
:D TYSM

 

Did you know?

Though methadone is often used to treat dependency on other opioids, the drug itself can be abused. Crushing or snorting methadone can achieve the opiate "rush" desired by addicts. Improper use such as these can lead to a dangerous dependency on methadone. This drug now accounts for nearly one-third of opioid-related deaths.

Did you know?

Thyroid conditions cause a higher risk of fibromyalgia and chronic fatigue syndrome.

Did you know?

Astigmatism is the most common vision problem. It may accompany nearsightedness or farsightedness. It is usually caused by an irregularly shaped cornea, but sometimes it is the result of an irregularly shaped lens. Either type can be corrected by eyeglasses, contact lenses, or refractive surgery.

Did you know?

Alcohol acts as a diuretic. Eight ounces of water is needed to metabolize just 1 ounce of alcohol.

Did you know?

Illness; diuretics; laxative abuse; hot weather; exercise; sweating; caffeine; alcoholic beverages; starvation diets; inadequate carbohydrate consumption; and diets high in protein, salt, or fiber can cause people to become dehydrated.

For a complete list of videos, visit our video library