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Oliga [24]
3 years ago
11

Can you Please help me

Mathematics
2 answers:
Kitty [74]3 years ago
8 0

Answer:

45/12

Step-by-step explanation:

first open the brackets +(-5½)= -5½

-7⅔-5½+8¾ put liketerms together

8¾-5½-7⅔

(find the LCM of the denominator 4,2,3 that is 12)

change the improper fraction to proper fraction 35/4-11/2-23/3.

(multiply by the 12 to make the denominator same)

(35/4x12)-(11/2x12)-(23/3x12)

<u>1</u><u>0</u><u>5</u><u>-</u><u>6</u><u>6</u><u>-</u><u>9</u><u>2</u><u> </u>= -53/12

12

=-45/12

Elan Coil [88]3 years ago
5 0
Answer would be -4 5/12

Hope that helps.
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3 years ago
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Part A

See the diagram below for the table.

Here's how to set up the table.

Let t be the time it takes to make the return trip.

15 min = (15 min)*(1 hr/60min)

15 min = (15/60) hr

15 min = 1/4 hr

Since the cheetah traveled 15 minutes total, this means it traveled 1/4 of an hour total.

If it took t hours to go back home then it took 1/4 - t hours to get to the river. The values in the time column must add up to 1/4 hour.

The speeds given to us are placed in the table as is.

Multiply those speeds with the time expressions to get the distance expressions.

For the first distance we get

d = r*t

d = 40*(1/4-t)

d = 40*(1/4)+40*(-t)

d = 10-40t

Representing the distance traveled going from home to the river.

The second distance equation is

d = r*t

d = 70*t

==========================================================

Part B

The equation is 10-40t  = 70t

Simply set each distance equal to one another. This works because the cheetah travels the same distance from home to the river, and then back again.

In other words,

distance from home to river = distance from river to home

==========================================================

Part C

Let's solve the equation formed in part B

10-40t = 70t

10-40t+40t = 70t+40t .... adding 40t to both sides

10 = 110t

110t = 10

110t/110 = 10/110 .... dividing both sides by 110

t = 1/11 hours

t = 60/11 minutes .... multiply by 60 to convert from hrs to min

t = 3600/11 seconds ... multiply by 60 to convert from min to sec

So,

3600/11 sec = 327.2727 sec

3600/11 sec = (300 sec) + (27.2727 sec)

3600/11 sec = (300/60) min + (27.2727 sec)

3600/11 sec = 5 min + 27.2727 sec

3600/11 sec = 5 min,  27.2727 sec

Answer: Approximately 5 min,  27.2727 sec

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