Bheactoran ùra bho chur-ris (toradh)

Ma bhios tu a' cur-ris dà bheactor, no barrachd, bidh bheactor ùr agad mar thoradh air an cur còmhla.

Triangle made up of vectors XY, YZ and XZ

Gus siubhal bho X gu Z, faodaidh tu gluasad a-null bheactor \(\overrightarrow {XY}\) agus an uair sin air \(\overrightarrow {YZ}\). Dh'fhaodadh tu cuideachd gluasad gu dìreach a-null \(\overrightarrow {XZ}\).

Mar sin canaidh sinn gur e \(\overrightarrow {XZ}\) an toradh aig \(\overrightarrow {XY}\) agus \(\overrightarrow {YZ}\) .

Question

Shape made up of vectors a, b, c, d, e, f and g

Sgrìobh iad seo mar bheactoran singilte:

1. \(f + g\)

2. \(a + b\)

3. \(e - b - a\)

Question

Triangle ABC with internal triangle XYZ and vectors AX=a, XZ=b, AZ=c

Tha na triantain ABC agus XYZ ionann-thaobhach.

'S e X a' phuing-meadhain aig AB, 's e Y a' phuing-meadhain aig BC, 's e Z a' phuing-meadhain aig AC.

\(\overrightarrow {AX} = a\), \(\overrightarrow {XZ} = b\), \(\overrightarrow {AZ} = c\)

Sgrìobh iad seo ann an teirmean de a, b agus c.

\(\overrightarrow {XY}\)
\(\overrightarrow {YZ}\)
\(\overrightarrow {XC}\)
\(\overrightarrow {BZ}\)
\(\overrightarrow {AC}\)

Bheactoran geoimeatrachBheactoran ùra bho chur-ris (toradh)