The XXXXXXXXXXX XXXXXXX Sodium XXX XXXXXXXX is X.86 (X.XXXXXXX).
The XXXXXXX plot XXXXX that the hot XXXX with XXXX XXXXXXXX XXXX XXXX more XXXXXX. XXXXXXXXX, with X unit increase in Calories, XXX XXXXXX of sodium XXXX increase X.212 XX. XXXXX seems to XX XXX XXXXXXX (107, 144).
The correlation XXXXXXXXXXX suggests XXXX XXXXX XX a XXXXXX positive correlation XXXXXXX calories XXX XXXXXX. XX it XXXXXXXX XX analysis. XXXXXXX, the p-value XX XXX XXXXXXXXXX model XX X.XXX-06, which XXXXXXXX XXXX XXXXXXXX significantly XXXXXXXXXX with XXXXXX.
XXXX XXX outlier was removed, XXX model becomes
y= 46.X+2.XXXX
The XXX scatter XXXX is
The correlation XXXXXXX Sodium and Calories XXXXXXX 0.83 (X.8338989).
XXX new XXXX XXXXX XXXXX that the XXX XXXX XXXX XXXX XXXXXXXX will have more sodium. XXXXXXXXX, with 1 XXXX XXXXXXXX in Calories, the XXXXXX of sodium XXXX XXXXXXXX 2.401 XX.
The XXXXXXXXXXX coefficient still suggests that XXXXX XX a strong XXXXXXXX XXXXXXXXXXX between XXXXXXXX and XXXXXX. XXX new p-XXXXX of the regression model is X.96e-XX, which XXXXX suggests XXXX XXXXXXXX significantly correlated XXXX XXXXXX. So it XXXXX supports my analysis.
XXX analyses XXXXXXXX suggested XXXX XXX dogs with more calories will XXXX XXXX XXXXXX. XX other words, XXXXX is a XXXXXX correlation between XXXXX two variables. However, we cannot reach XXX conclusion XXXX there is a XXXXXX XXXXXXXXXXXX XXXXXXX these two XXXXXXXXX. The correlation XXXXXXX XXXX can XXXXXX XXXX a XXXXXXXX correlation XXXX a confounding/latent XXXXXXXX which correlated with XXXXX two XXXXXXXXX, respectively. Besides, XXXX XXXXX is a XXXXXX XXXXXXXXXXXX XXXXXXX these two XXXXXXXXX, the direction is XXXX to XXXXXXX.
########################X XXXX
#XXXXXXX data
x=read.table("data", XXXXXX=F)
XXXXXXXX(x)=c("Brand", "Calories", "Sodium")
#XXXXXX XXXXXXXXXX (XXX)
model=lm(XXXXXX~Calories, XXXX=x)
#XXXXXXX XXXX
plot(x$Calories, x$Sodium, pch=16, cex = 1.3, col = "blue",
main = "SODIUM AGAINST CALORIES", XXXX="XXXXXX (mg)", XXXX="XXXXXXXX")
abline(model)
#XXXXXXXXXXX XXXXXXXXXXX
cor(x$Sodium, x$XXXXXXXX)
# XXXXXX outlier
x2=x[-XX,]
# Model
model=lm(Sodium~XXXXXXXX, data=XX)
#Scatter plot
plot(x2$XXXXXXXX, x2$XXXXXX, pch=XX, XXX = 1.3, col = "XXXX",
XXXX = "SODIUM XXXXXXX CALORIES", XXXX="XXXXXX (mg)", XXXX="XXXXXXXX")
XXXXXX(XXXXX)
#XXXXXXXXXXX coefficient
cor(x2$Sodium, XX$XXXXXXXX)