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Snowcat [4.5K]
4 years ago
13

Y + 1 1/6 = 7 5/6 what is Y​

Mathematics
1 answer:
AfilCa [17]4 years ago
3 0

Answer:

6\frac{2}{3}

Step-by-step explanation:

y + 1\frac{1}{6} = 7\frac{5}{6}

y + \frac{7}{6} = \frac{47}{6}

y = 40/6 = 20/3 = 6\frac{2}{3}

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50? 50 is greater than 40s
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18 9/11+81 1/14+21 2/11+15 3/14
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954/7 or as a mixed number, 136  2/7

Step-by-step explanation:

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A survey of 392 children given at a local elementary school showed that 175 like chocolate ice cream 200 like pistachio ice crea
swat32
Assuming that the students were not asked about any other type of ice cream, there are 392 students and 142 do not like either of ther flavors. That means that there are 392-142=250 students who like one or both of the flavors listed.

However, when we add the number for chocolate (175) to the number for pistachio (200) we get 375. Since there are only 250 students that like the ice cream it must mean that there are some students who like both chocolate and pistachio. 

Specifically there are 375-250=125 students who like both flavors of ice cream. That leaves 250-125 = 125 students who like one or the other but not both.

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3 0
4 years ago
Design a rectangular milk carton box of width $$w, length $$l, and height $$h, which holds $$128 cubic cm of milk. The sides of
SashulF [63]

Answer:

Length = 4cm

Width = 4cm

Height = 8cm

Step-by-step explanation:

The volume of the box = 128cm^3

LWH = Volume

LWH = 128cm^3

The side of the box = $1 per cm^2

The top and bottom of the box = $2 per cm^2

Let C be the cost function

C(LWH) = (1) 2H (L+W) + (2) 2LW

from LWH = 128cm^39

H = 128/LW

put H = 128/LW in equation for C(LWH)

C(LW) = (1) 2(128/LW) + (L+W) +(2) 2LW

= 256/LW(L+W) + 4LW

= 256(1/L + 1/W) + 4LW

Differentiate C with respect to L

dC/dL = 4W - 256/L^2 = 0

Differentiate C with respect to W

dC/dW = 4L - 256/W^2 = 0

The cost is minimum when the two partial derivatives equal 0

From 4W - 256/L^2 = 0

4W = 256/L^2

W = (256/L^2) 1/4

W = 64/L^2

From 4L - 256/W^2 = 0

4L = 256/W^2

L = (256/W^2) 1/4

L = 64/W^2

Since L = W,

L= W = cuberoot (64)

L = W = 4cm

Recall that H= 128/LW

H = 128/(4*4)

H= 128/16

H= 8cm

therefore;

L= 4cm

B= 4cm

H= 8cm

5 0
4 years ago
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