equation
or should i do it like this...
@carmuz
Make a = 7/6 m/s (as a simple fraction, not decimal) and you will get exactly 105m.
Why did you do 1.2 anyway? You are looking for acceleration
hmmm 1.16 is correct btw \(slope = {\color{green}{ m}}= \cfrac{rise}{run} \implies \cfrac{{\color{blue}{ y_2}}-{\color{blue}{ y_1}}}{{\color{red}{ x_2}}-{\color{red}{ x_1}}}\)
but in this case, you're expected to use "6 significant digits"
\(\large \cfrac{7}{6}\to \begin{array}{llll} \underline{1.166666}66666666666667\\ \qquad \uparrow \\ \textit{round that to 6 digits} \end{array}\)
oh okay and my next answer would be 105m with no decimals correct?
hmm well \(\large \cfrac{7}{6}\to \begin{array}{llll} \underline{{\color{green}{ 1.166666}}}66666666666667\\ \qquad \uparrow \\ \textit{round that to 6 digits} \end{array}\implies {\color{green}{ 1.66667}}\)
hmmm wait... you're asked to round the distance.. shoot
hmmm what's 105m again?
105meters that's for the second part asking how far did it travel in time.
hmmm what's the "constant acceleration" you found again?
well i got 1.16m/s^2 for the first and for the second 105m
hmm
does that look about right?
yes
hmmmm so..... 6 significant digits for 105m will be \(105.\underline{000}\)
okay i'll see thanks jdoe
yw
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