[[Image:Kuva2.png]]Nimi: ____________________________________




{| style="border-spacing:0;width:13.97cm;"
|-
| style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | Teht. nro
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 1
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 2
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 3
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 4
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 5
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 6
| align=center style="border-top:0.5pt solid #00000a;border-bottom:0.5pt solid #00000a;border-left:0.5pt solid #00000a;border-right:none;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 7
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 8
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | '''Yhteensä'''
|-
| style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | Max. pisteet
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 2
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 3
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 5
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 6
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 6
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 4
| align=center style="border-top:0.5pt solid #00000a;border-bottom:0.5pt solid #00000a;border-left:0.5pt solid #00000a;border-right:none;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 3
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 6
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 35
|-
| style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | Omat pisteet
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 
| align=center style="border-top:0.5pt solid #00000a;border-bottom:0.5pt solid #00000a;border-left:0.5pt solid #00000a;border-right:none;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 
| align=center style="border:0.5pt solid #00000a;padding-top:0cm;padding-bottom:0cm;padding-left:0.199cm;padding-right:0.191cm;" | 
|-
|}


# Tarkastellaan oheista suoraa.
## Kun x = 6, niin mikä on y:n arvo?<br/>________________________________________
## Kun y = 4, niin mikä on x:n arvo?<br/>[[Image:Kuva1.png]]________________________________________
# Sijoita koordinaatistoon pisteet (1, 1) ja (5, 3), ja piirrä niiden kautta suora.<br/>


{{clear}}
[[Image:Image1.png|none]]# Piirrä koordinaatistoon suorat y = 2x ja y = -x + 3.



<div style="margin-left:0cm;margin-right:0cm;"></div>


{| style="border-spacing:0;width:5.092cm;"
|-
| align=center style="border-top:0.05pt solid #000000;border-bottom:0.8pt solid #000000;border-left:0.05pt solid #000000;border-right:none;padding:0.097cm;" | x
| style="border-top:0.05pt solid #000000;border-bottom:0.8pt solid #000000;border-left:1.05pt solid #000000;border-right:none;padding:0.097cm;" | y=
| align=center style="border-top:0.05pt solid #000000;border-bottom:0.8pt solid #000000;border-left:0.8pt solid #000000;border-right:0.05pt solid #000000;padding:0.097cm;" | (x, y)
|-
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:1.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.8pt solid #000000;border-right:0.05pt solid #000000;padding:0.097cm;" | 
|-
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:1.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.8pt solid #000000;border-right:0.05pt solid #000000;padding:0.097cm;" | 
|-
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:1.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.8pt solid #000000;border-right:0.05pt solid #000000;padding:0.097cm;" | 
|-
|}
<div style="margin-left:0cm;margin-right:0cm;"></div>


{| style="border-spacing:0;width:5.092cm;"
|-
| align=center style="border-top:0.05pt solid #000000;border-bottom:0.8pt solid #000000;border-left:0.05pt solid #000000;border-right:none;padding:0.097cm;" | x
| style="border-top:0.05pt solid #000000;border-bottom:0.8pt solid #000000;border-left:1.05pt solid #000000;border-right:none;padding:0.097cm;" | y=
| align=center style="border-top:0.05pt solid #000000;border-bottom:0.8pt solid #000000;border-left:0.8pt solid #000000;border-right:0.05pt solid #000000;padding:0.097cm;" | (x, y)
|-
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:1.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.8pt solid #000000;border-right:0.05pt solid #000000;padding:0.097cm;" | 
|-
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:1.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.8pt solid #000000;border-right:0.05pt solid #000000;padding:0.097cm;" | 
|-
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:1.05pt solid #000000;border-right:none;padding:0.097cm;" | 
| style="border-top:none;border-bottom:0.05pt solid #000000;border-left:0.8pt solid #000000;border-right:0.05pt solid #000000;padding:0.097cm;" | 
|-
|}
<div style="margin-left:0cm;margin-right:0cm;"></div>

<div style="margin-left:0cm;margin-right:0cm;">Mikä on piirtämiesi suorien leikkauspiste?</div>


<div style="margin-left:0cm;margin-right:0cm;">_________________________________________________________________________________</div># Yhdistä suoran yhtälö ja sen kuvaaja.
## y = 2x _______
## x = 3 _______
## y = -x _______
## y = -3x + 3_______
## y = 4 _______
## y = x – 5_______





1)  2)  3)

[[Image:Kuva3.png]][[Image:Kuva4.png]][[Image:Kuva5.png]]


4) 5)  6)

[[Image:Kuva6.png]][[Image:Kuva7.png]][[Image:Kuva8.png]]










# 
## Mitkä suorat ovat nousevia?<br/>___________________________________________________________
## Minkä suorien vakiotermi on 4?<br/>___________________________________________________________
## Mitkä suorat kulkevat origon kautta?<br/>___________________________________________________________
## Minkä suorien kulmakerroin on 2?<br/>___________________________________________________________
## Mitkä suorat leikkaavat pisteessä (2, 4)?<br/>___________________________________________________________
## Minkä suoran kulmakerroin on 0?<br/>___________________________________________________________

[[Image:Kuva9.png]]
# Määritä suorien yhtälöt.



[[Image:Kuva10.png]]


























A: _______________________________________________________________________________________________

B: _______________________________________________________________________________________________


# Määritä suorien kulmakertoimet



[[Image:Kuva11.png]]A: __________________________________________


B: __________________________________________


C: __________________________________________# a. Piirrä suorat x = -4, y = -2 ja y = -x+1<br/>


[[Image:Kuva12.png]]


b. Laske suorien rajaaman kuvion pinta-ala.