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Вектори

Authored by Zornitza Kaneva

Mathematics

8th Grade

Used 104+ times

Вектори
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10 questions

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1.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Даден е вектор  2а→2\overrightarrow{а}  . Противоположен на него е векторът:

 −0,2а→-0,2\overrightarrow{а}  

 0а→0\overrightarrow{а}  

 −а→-\overrightarrow{а}  

 −2а→-2\overrightarrow{а}  

2.

MULTIPLE CHOICE QUESTION

2 mins • 1 pt

 АВ→−NM →−AN →−CB→\overrightarrow{АВ}-\overrightarrow{NM\ }-\overrightarrow{AN\ }-\overrightarrow{CB}  Векторът, който се получва от израза е:


 AC→\overrightarrow{AC}  

 AN→\overrightarrow{AN}  

 MC→\overrightarrow{MC}  

 NC→\overrightarrow{NC}  

3.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Точката М е от отсечката АВ и АМ : МВ = 3 : 5. Вярно е, че:


AM →=35AB→\overrightarrow{AM\ }=\frac{\text{3}}{5}\overrightarrow{AB}

AM→=53AB→\overrightarrow{AM}=\frac{5}{3}\overrightarrow{AB}

AM→ =3MB→\overrightarrow{AM}\ =3\overrightarrow{MB}

AM→=38AB→\overrightarrow{AM}=\frac{3}{8}\overrightarrow{AB}

4.

MULTIPLE CHOICE QUESTION

2 mins • 1 pt

Ако дължината на вектора

 АВ→=8cm\overrightarrow{АВ}=8cm  , то дължината на  3АВ→+2ВА→−34АВ→3\overrightarrow{АВ}+2\overrightarrow{ВА}-\frac{3}{4}\overrightarrow{АВ}  е:

38 cm

2 cm

10 cm

24 cm

5.

MULTIPLE CHOICE QUESTION

1 min • 1 pt

Диагоналите на правоъгълника ABCD се пресичат в т.О. Противоположни вектори са:

AB→\overrightarrow{AB} и BC→\overrightarrow{BC}

AD→\overrightarrow{AD} И BC→\overrightarrow{BC}

AO→\overrightarrow{AO} И CO→\overrightarrow{CO}

BO→\overrightarrow{BO} И OD→\overrightarrow{OD}

6.

MULTIPLE CHOICE QUESTION

2 mins • 1 pt

Ако  m→ =2 a →−6 b →+4 c →\overrightarrow{m}\ =2\ \overrightarrow{a\ }-6\ \overrightarrow{b\ }+4\ \overrightarrow{c\ }  , то векторът  −12m →-\frac{1}{2}\overrightarrow{m\ } e равен на:

 a → −3 b →−2 c →\overrightarrow{a\ }\ -3\ \overrightarrow{b\ }-2\ \overrightarrow{c\ }  

 a →+3 b →+2 c →\overrightarrow{a\ }+3\ \overrightarrow{b\ }+2\ \overrightarrow{c\ }  

 −a →+3 b →+2 c →-\overrightarrow{a\ }+3\ \overrightarrow{b\ }+2\ \overrightarrow{c\ }  

 −a →+3 b →−2 c →-\overrightarrow{a\ }+3\ \overrightarrow{b\ }-2\ \overrightarrow{c\ }  

7.

MULTIPLE CHOICE QUESTION

2 mins • 1 pt

Даден е успоредникът CDPN с пресечна точка на диагоналите Q. Векторът  CP→\overrightarrow{CP}   e равен на сбора:

 CN → + PN→\overrightarrow{CN\ }\ +\ \overrightarrow{PN}  

 CD → + DN→\overrightarrow{CD\ }\ +\ \overrightarrow{DN}  

 QC→ +PQ→\overrightarrow{QC}\ +\overrightarrow{PQ}  

 CD→ +CN→\overrightarrow{CD}\ +\overrightarrow{CN}  

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