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Ghella [55]
3 years ago
12

Simplify -(7)+(-6)+5(-2)-3​

Mathematics
2 answers:
Illusion [34]3 years ago
8 0

\large\textsf{-(7) + (-6) + 5(-2) - 3 }

\large\textsf{-7 - 6 = -13}

\large\textsf{-13 + 5(-2) - 3}

\large\textsf{5(-2) = -10}

\large\textsf{-13 - 10 = -23}

\large\textsf{-23 - 3}

\large\textsf{= -26}

\boxed{\boxed{\large\text{Answer: \huge \bf -26}}}\huge\checkmark

\text{Good luck on your assignment and enjoy your day!}

~\frak{Amphitrite1040:)}

bearhunter [10]3 years ago
3 0

−(7)+(−6)+5(−2)−3

Subtract 6 from −7 to get −13.

−13+5(−2)−3

Multiply 5 and −2 to get −10.

−13−10−3

Subtract 10 from −13 to get −23.

−23−3

Subtract 3 from −23 to get −26.

−26

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Given the function f(x) = 4(2)x, Section A is from x = 1 to x = 2 and Section B is from x = 3 to x = 4.
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I'm sure you want your functions to appear as perfectly formed as possible so that others can help you.  f(x) = 4(2)x should be written with the " ^ " sign to denote exponentation:  f(x) = 4(2)^x

                                                                                      f(b) - f(a)

The formula for "average rate of change" is a.r.c. = --------------

                                                                                           b - a

                                    change in function value

This is equivalent to  ---------------------------------------

                                            change in x value

For Section A:  x changes from 1 to 2 and the function changes from 4(2)^1 to  4(2)^2:  8 to 16.  Thus, "change in function value" is 8 for a 1-unit change in x from 1 to 2.  Thus, in this Section, the a.r.c. is:

                 8

               ------ = 8 units    (Section A)

                  1

Section B:  x changes from 3 to 4, a net change of 1 unit:  f(x) changes from

4(2)^3 to 4(2)^4, or 32 to 256, a net change of 224 units.  Thus, the a.r.c. is

        224 units

      ----------------- = 224 units (Section B)

            1 unit

The a.r.c for Section B is 28 times greater than the a.r.c. for Section A.

This change in outcome is so great because the function f(x) is an exponential function; as x increases in unit steps, the function increases much faster (we say "exponentially").

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4 years ago
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