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Need help! | +REP (Little bro.)
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Need help! | +REP (Little bro.)Posted:
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Hello,
Keep in mind I'm NOT _TU7_
I'm his lil bro.
I need help with math.
How do I determine if a relationship is linear from a table of data?
Thanks!
Keep in mind I'm NOT _TU7_
I'm his lil bro.
I need help with math.
How do I determine if a relationship is linear from a table of data?
Thanks!
#2. Posted:
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Dude google it. So easy you can get all answers like for my math 3 class i ordered the teachers book so i get all book answers at home free
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#3. Posted:
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ThePlzClan wrote Dude google it. So easy you can get all answers like for my math 3 class i ordered the teachers book so i get all book answers at home free
My big bro won't help and I tried looking up on google, but nothing.
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#4. Posted:
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Text 242-242 its people who answer your quistions for free
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#5. Posted:
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What grade are you in?
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#6. Posted:
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if its going up or down by equal inquirments
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#7. Posted:
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they have to change by the same amount, like each number on the x-axis must change the same from each increment, and same with the y-axis
so, if i have
x=1,3,5,7 and
y=3,6,9,12
it is linear because both sets of data have that common difference for x its 2, and y its 3
I HOPE I HELPED LOL
so, if i have
x=1,3,5,7 and
y=3,6,9,12
it is linear because both sets of data have that common difference for x its 2, and y its 3
I HOPE I HELPED LOL
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#8. Posted:
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Google.
Elimentary dear Watson.
Elimentary dear Watson.
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Motto: RIP to my bro Frankie | RIP Drakeo | RIP Dolph
Motto: RIP to my bro Frankie | RIP Drakeo | RIP Dolph
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Motto: RIP to my bro Frankie | RIP Drakeo | RIP Dolph
iBankai wrote they have to change by the same amount, like each number on the x-axis must change the same from each increment, and same with the y-axis
so, if i have
x=1,3,5,7 and
y=3,6,9,12
it is linear because both sets of data have that common difference for x its 2, and y its 3
I HOPE I HELPED LOL
lol I'm in 11th grade and I couldn't even figure out the answer to this question.
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#10. Posted:
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SpinningTenth wroteiBankai wrote they have to change by the same amount, like each number on the x-axis must change the same from each increment, and same with the y-axis
so, if i have
x=1,3,5,7 and
y=3,6,9,12
it is linear because both sets of data have that common difference for x its 2, and y its 3
I HOPE I HELPED LOL
lol I'm in 11th grade and I couldn't even figure out the answer to this question.
haha i just learned this, and I'm in algebra 1 honors at a nerd school, eleventh best in the us
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