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Katarina [22]
3 years ago
5

First find the estimate of the quotient then find the exact quotient 3 3/7 divide by 1 4/9

Mathematics
1 answer:
svet-max [94.6K]3 years ago
4 0
Estimate of the quotient:
3 3/7 = 3+0.428571=3.428571
1 4/9 = 1+0.444444=1.444444
(3 3/7) / (1 4/9) = 3.428571 / 1.444444 = 2.373627

Estimate of the quotient: 2.373627

Exact quotient:
3 3/7=(7*3+3)/7=(21+3)/7=24/7
1 4/9=(9*1+4)/9=(9+4)/9=13/9

(3 3/7) / (1 4/9) = (24/7) / (13/9) = (24/7)*(9/13)=(24*9) / (7*13)=216/91

Exact quotient: 216 / 91 = (182+34) / 91 = 182 / 91 + 34 / 91 = 2 34/91

Exact quotient: 216/91 = 2  34/91
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kkurt [141]

we are given

side of square =s=6y+4

now, we know that

perimeter of square = 4*side

so,

perimeter=4*s

now, we can plug s

perimeter=4*(6y+4)

we can set perimeter=184

we get

184=4*(6y+4)

now, we can solve for y

184=4*6y+4*4

we can isolate y on any one side

184=24y+16

24y=168

so, we get

y=7 m...........Answer

7 0
3 years ago
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Oh lord pls help asap
zepelin [54]

Answer:

1.1(for infinity) or 0.9

Step-by-step explanation:

it depends if you do 90/100 or 100/90

90/100 = 0.9

100/90 = 1.1(for infinity)

so sorry i couldn't figure out specifically what to divide but i hope both of these answers helped you!

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3 years ago
HELPPPP!!!!! what is the y-intercept of the parabola y = x2 + 6x .
Natali [406]

The y intercept is what we get when x=0, so in this case it's

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3 years ago
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Having some trouble with these questions, how do I work them out?
matrenka [14]

5.

Let x be the age of the father and y be the age of the son. As of today, he's 3 times older, so we have x=3y

10 years ago their ages were, respectively, x-10 and y-10, and the father was 5 times older: x-10 = 5(y-10)

So, we have the system

\begin{cases} x=3y\\x-10=5(y-10)\end{cases}

Using the first equation, we can substitute every occurrence of "x" with "3y" in the second equation:

3y-10=5(y-10) \iff 3y-10=5y-50 \iff 2y = 40 \iff y=20

So, the son is 20 years old, which means that the father is 60 years old.

Indeed, 10 years ago they were 10 and 50 years old, so the father was 5 times older.

6.

Let x be the age of the grandfather and y the age of the granddaughter. We know that the grandfather is 10 times older: x=10y

He also is 54 years older: x=y+54

Again, if we substitute x=10y in the second equation we have

10y=y+54 \iff 9y=54 \iff y=6

7 0
3 years ago
WILL MARK BRAINLIEST!!!! Help answer this question!!!! No Need for explanation!!!
hichkok12 [17]

Answer:

The correct answer would be 6!

Step-by-step explanation:

I did the practice test yesterday and this one of the questions!

Hope this Helps!!!

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