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Aramaic Bible in the Ordinary English A smart woman creates property while the foolish lady destroys they with her give

Modern English Adaptation A great female’s family relations is stored together with her from the the girl understanding, it is forgotten by the the girl foolishness.

Douay-Rheims Bible A wise girl buildeth the lady home: however the stupid commonly pull-down along with her hands that also that’s based envie site de rencontres cocufiantes.

Around the world Practical Adaptation Most of the wise woman accumulates the woman family, however the foolish one rips they down along with her own hands.

The latest Modified Simple Version The new wise lady creates the woman house, however the dumb rips it off together with her very own hands.

Brand new Heart English Bible Every smart lady builds her home, however the foolish one tears it off together with her individual hands.

Community English Bible Most of the smart girl makes her home, nevertheless foolish you to definitely tears they down together with her very own hands

Ruth cuatro:11 “We’re witnesses,” said the fresh new parents and all of the people during the entrance. “May the father make lady entering your residence instance Rachel and you will Leah, exactly who together built up our home of Israel. ous in the Bethlehem.

Proverbs A silly man is the calamity out of their father: plus the contentions away from a spouse was a repeated losing.

Proverbs 21:9,19 It is best in order to dwell inside the a corner of housetop, than just with a great brawling lady during the a wide domestic…

Definition of a horizontal asymptote: The line y = y0 is a “horizontal asymptote” of f(x) if and only if f(x) approaches y0 as x approaches + or – .

Definition of a vertical asymptote: The line x = x0 is a “vertical asymptote” of f(x) if and only if f(x) approaches + or – as x approaches x0 from the left or from the right.

Definition of a slant asymptote: the line y = ax + b is a “slant asymptote” of f(x) if and only if lim (x–>+/- ) f(x) = ax + b.

Definition of a concave up curve: f(x) is “concave up” at x0 if and only if is increasing at x0

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