what- Natalie was given an exercise asking her to prove the following:?

1 Answer

Answer :

Her proof is incomplete because the last statement is not the same as the Prove.

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Last Answer : All you need do is listen to that horrid posthumous mix she perpetrated and that fact becomes painfully clear.

Description : Have you come across a successful etiquette for asking professional strangers to prove their vaccine status before engaging their services?

Last Answer : A written document / policy surrounding this subject and your requirement should do. This should list that they provide proof so you can validate. If they can’t meet it, then move on to someone who can.

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Last Answer : She will go to Arby's on Monday, for that is the first day of the week and A is the first letter of the alphabet. So on Tuesday she would go to Burger King. On Wednesday she would go to Chick- ... because red is the first color of the rainbow. So on Tuesday she would have a Orange ball. And so on.

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Last Answer : Natalie Maines is 5' 3".

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Last Answer : Natalie Imbruglia married to Daniel Johns from 2003 to 2008

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Last Answer : Warren Beatty Wrong. Warren Beatty was not Natalie's brother, but he was her lover for a period of time. They also starred together in "Splender In The Grass, " where Beatty played her boy friend. Beatty is Shirley MCclain's brother.

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Last Answer : is Natalie a concrete or a abstract

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Last Answer : The actress Natalie Portman was born Natalie Hershlag.She was born on June 9th, 1981, to Shelly and Avner Hershalg in Jerusalem, Israel.

Description : What is Natalie Portman's real name?

Last Answer : The actress Natalie Portman was born Natalie Hershlag.She was born on June 9th, 1981, to Shelly and Avner Hershalg in Jerusalem, Israel.

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Last Answer : answer:This is a very personal decision that would be a big enthusiastic yes for some and an ewww, no for others. I think you should think about how you feel when you experience pain or ... unmatched in your lives as a couple. Would the people you are considering honor your boundaries around that?

Description : Julie is going on an extended trip for three weeks. She lives in a remote area where there are frequent electrical power outages which can last up to three or four days. Julie has quite a bit of food ... power, while another house may have no power. She won?t be able to have a neighbor chec -Riddles

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Description : The exercise of due professional care requires that an auditor a. Uses error-free judgment. b. Considers internal control, including tests of controls. c. Be responsible for fulfilling his or her duties diligently and carefully. d. Examines all corroborating evidence available.

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Last Answer : Join OE. In ΔOME and ΔONE, OM =ON [equal chords are equidistant from the centre] ∠OME = ∠ONE = 90° OE =OE [common sides] ∠OME ≅ ∠ONE [by SAS congruency] ⇒ ME = NE [by CPCT] In quadrilateral OMEN, ... =ON , ME = NE and ∠OME = ∠ONE = ∠MEN = ∠MON = 90° Hence, OMEN is a square. Hence proved.

Description : In the given figure, ABCD is a square. Side AB is produced to points P and Q in such a way that PA = AB = BQ. Prove that DQ = CP. -Maths 9th

Last Answer : In △PAD, ∠A = 90° and DA = PA = PB ⇒ ∠ADP = ∠APD = 90° / 2 = 45° Similarly, in △QBC, ∠B = 90° and BQ = BC = AB ⇒∠BCQ = ∠BQC = 90° / 2 = 45° In △PAD and △QBC , we have PA = QB [given] ∠A = ... [each = 90° + 45° = 135°] ⇒ △PDC = △QCD [by SAS congruence rule] ⇒ PC = QD or DQ = CP

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Description : In the given figure, equal chords AB and CD of a circle with centre O cut at right angles at E. If M and N are the mid-points of AB and CD respectively, prove that OMEN is a square. -Maths 9th

Last Answer : Join OE. In ΔOME and ΔONE, OM =ON [equal chords are equidistant from the centre] ∠OME = ∠ONE = 90° OE =OE [common sides] ∠OME ≅ ∠ONE [by SAS congruency] ⇒ ME = NE [by CPCT] In quadrilateral OMEN, ... =ON , ME = NE and ∠OME = ∠ONE = ∠MEN = ∠MON = 90° Hence, OMEN is a square. Hence proved.

Description : In the given figure, ABCD is a square. Side AB is produced to points P and Q in such a way that PA = AB = BQ. Prove that DQ = CP. -Maths 9th

Last Answer : In △PAD, ∠A = 90° and DA = PA = PB ⇒ ∠ADP = ∠APD = 90° / 2 = 45° Similarly, in △QBC, ∠B = 90° and BQ = BC = AB ⇒∠BCQ = ∠BQC = 90° / 2 = 45° In △PAD and △QBC , we have PA = QB [given] ∠A = ... [each = 90° + 45° = 135°] ⇒ △PDC = △QCD [by SAS congruence rule] ⇒ PC = QD or DQ = CP

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