Marcus boxers dog 3/5 of a mile every day how far does Marcus walk his dog 6 days

Answers

Answer 1
Answer: Marcus walks 3.5 miles
Answer 2
Answer:

Final answer:

By applying the concept of multiplication, we determine that Marcus walks his dog a total of 3.6 miles in 6 days if he walks 3/5 of a mile each day.

Explanation:

This question actually involves simple mathematics, specifically the concept of multiplication. Since Marcus walks his dog 3/5 of a mile each day, in order to calculate how far Marcus walks his dog in 6 days, we simply multiply the daily distance by the number of days. Therefore, the calculation will be as follows: 3/5 mile/day * 6 days = 18/5 miles = 3.6 miles.

So, Marcus walks his dog a total of 3.6 miles in 6 days.

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Use the card collection box-and-whisker plot to solve. In which quarter are the data least concentrated?

A.first quarter

B.second quarter

C.third quarter

D.fourth quarter

Answers

The right answer for the question that is being asked and shown above is that: "B.second quarter." Use the card collection box-and-whisker plot to solve. In the second quarter that the data are at least concentrated.

Write an expression that represents the volume of a rectangular prism (box) with length 2003-02-02-00-00_files/i0260000.jpg, width 2003-02-02-00-00_files/i0260001.jpg, and height 5x. (For any rectangular prism with length l, width w, and height h, V = lwh.)

Answers

h=5 in

w-6 in

l=12 in

SA/V=2*12*6+2*6*5+2*12*5/12*6*5

817:180

This is just an example do not use this exact equation and number! Hope it helps. : )

Find decimal notation.
0.6%=

Answers

you obtain:  0.6%= 0.6/100=0.006

Answer:

0.006

Step-by-step explanation:

PLEASE HELP ASAP ILL MARK BRAINLEST

Answers

Answer:

best way would be calendar

Step-by-step explanation:

then stop watch

heartbeat

finding height?

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-2 (x-7)=-(2x+5) solve for x

Answers

-2(x-7)=-(2x+5) \n\n -2x+14=-2x-5 \n\n -2x+2x=-5-14 \n\n 0=-19 \n\n \boxed{x=\emptyset}
-2 (x-7)=-(2x+5) \n-2x+14=-2x-5\n14=-5\nx\in\emptyset

Define powers provide an example of power with an

Answers

An exponent, or a power, is mathematical shorthand for repeated multiplications. An example of a power with an exponent of 3 is 2³, which equals 8.

An exponent, or a power, is mathematical shorthand for repeated multiplications. For example, the exponent "2" means to multiply the base for that exponent by itself.

So, for an exponent of 3, the base would be multiplied by itself three times.

An example of a power with an exponent of 3 would be 2³. This means that you need to multiply the base, which is 2, by itself three times: 2 x 2 x 2 = 8.

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The probable question may be:

What is the definition of powers in mathematics, and can you provide an example of a power with an exponent of 3?