Question

Identify the herbe, shrubs and trees on the basie
of plant habits in your environment. Think about
few
activities that can be conducted to encourage
your students to identify the plants in their
tomet sustoundings and conserve planeta. ,​

Answer 1

Answer:

In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).\fcolorbox{aquaq}{green}{★Answer★}★Answer★ In this method of integration by substitution, any given integral is transformed into a simple form of integral by substituting the independent variable by others. Take for example an equation having an independent variable in x, i.e. ∫sin (x3).

Explanation:

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