Podcast
Questions and Answers
Dè na feartan a tha aig CamScanner?
Dè na feartan a tha aig CamScanner?
- Comas sgrìobhadh a thoirt gu buil
- Comas iarrtasan a dhèanamh air aithisgean
- Scannadh dèanaidh le faicsinneachd àrd (correct)
- Furasta a chleachdadh le eadar-aghaidh mor (correct)
Ciamar a faodaidh CamScanner do ghriogan leaghach a thaghadh?
Ciamar a faodaidh CamScanner do ghriogan leaghach a thaghadh?
- Tro bhith a' taghadh an raon fo sgaradh (correct)
- Le bhith a' feuchainn ri dèanamh air an teòthachd
- Le bhith a' comharrachadh na h-eileamaidean bhon doimhneachd
- Gus dèanamh cinnteach gu bheil a h-uile post-d agad freagairte
Dè a bhios CamScanner a' dèanamh airson sgeadachadh sgrìobhainnean?
Dè a bhios CamScanner a' dèanamh airson sgeadachadh sgrìobhainnean?
- Deiseil airson a thoirt gu buil mar leabhar (correct)
- Eaglais a chruthachadh le freagairtean luath
- Sgòthan a' toirt a-mach losgadh
- A' cruthachadh raon ùr airson faidhle
Cò a tha freagairteach airson a' phacadh ma dh 'fheumas tu an ceann-latha a dheasachadh?
Cò a tha freagairteach airson a' phacadh ma dh 'fheumas tu an ceann-latha a dheasachadh?
Cò mheud uair a ghabhas CamScanner feum air ceadachadh airson a chleachdadh?
Cò mheud uair a ghabhas CamScanner feum air ceadachadh airson a chleachdadh?
Flashcards
CamScanner
CamScanner
App a tha a’ leigeil leat dealbhan a thogail de dhuilleagan agus an tionndadh gu faidhle PDF.
Sganadh
Sganadh
Gnìomh a’ toirt dealbh de dhuilleag no sgrìobhainn.
PDF (Portable Document Format)
PDF (Portable Document Format)
Fòrmat faidhle didseatach a tha a’ leigeil leat sgrìobhainnean a cho-roinn gu furasta.
App teachdaireachd
App teachdaireachd
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Study Notes
Coincide Functions
- Functions can be combined using addition, subtraction, multiplication, and division to create new functions.
- (f + g)(x) represents adding the outputs of functions f(x) and g(x).
- Domain of combined function: The intersection of the domains of f(x) and g(x)
- (f - g)(x) represents subtracting the outputs of functions f(x) and g(x).
- (fg)(x) represents multiplying the outputs of functions f(x) and g(x).
Composite Function
- Composition is another method of combining functions.
- (f°g)(x) represents applying g(x) to x, then applying f(x) to the result.
- Domain of composite function: The set of all x values in the domain of g(x) such that g(x) is in the domain of f(x).
- Order matters: (f°g)(x) is different from (g°f)(x).
Shifting Graphs of Functions
- Vertical shifts: Adding a constant (k) to f(x) shifts the graph up (if k > 0) or down (if k < 0) by |k| units. Vertical shifting changes the output values(y-coordinates)
- Horizontal shifts: Adding a constant (h) to x shifts the graph left (if h > 0) or right (if h < 0) by |h| units. Horizontal shifting changes the input values(x-coordinates)
Scaling Graphs of Functions
- Vertical scaling: Stretching (if c > 1) or compressing (if 0 < c < 1) the graph of f(x) vertically by a factor of c. (c is the scaling factor). Multiplying f(x) by a constant affects the output(y) values.
- Horizontal scaling: Stretching (if 0 < c < 1) or compressing (if c > 1) the graph of f(x) horizontally by a factor of 1/c. Involves multiplying the input (x) values by a constant.
- Reflections: Multiplying f(x) by -1 reflects the graph across the x-axis. Multiplying x by -1 reflects the graph across the y-axis.
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