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ycow [4]
3 years ago
5

How can you use a number line to find the sum of —4 and 6?

Mathematics
2 answers:
maw [93]3 years ago
3 0
Move your finger up the timeline or down depending on if it’s adding or subtracting
LuckyWell [14K]3 years ago
3 0
Start at -4 and move your finger to the right 6 places. This will give you the answer of 2.
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What is the surface area of a sphere whose volume is 28811 ins , n
Lina20 [59]
Volume=(4/3)pir^3
volume=288pi
288pi=(4/3)pir^3
divid eobht sides by pi
288=(4/3)r^3
multiply both sides by 3/4 to clear fraction (4/3 times 3/4=12/12=1)
216=r^3
cube root both sides
6=r

surface area=4pir^2
surface area=4pi6^2
surface area=4pi36
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3 years ago
in a film, a character is criticized for marrying a woman when he is three times her age. he wittily replies "ah, but in 20 year
Igoryamba

Answer:

W = 20 (woman's age)

M = 60 (man's age)

Step-by-step explanation:

M = Man's age

W = Woman's age

M + 20 = 2(W + 20)

Sub for M

3W + 20 = 2W + 40

W = 20 (woman's age now)

M = 60 (man's age now)

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2 years ago
Select all the expressions that represent the area of the large, outer rectangle. * 3 points Captionless Image 5(2 + 4) 5 x 2 +
erik [133]

Step-by-step explanation:

121630....................................

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2 years ago
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mel-nik [20]

Answer:

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Step-by-step explanation:

Have a nice day! :)

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2 years ago
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Xavier and Yolanda both have classes that end at noon and they agree to meet every day after class. They arrive at the coffee sh
Leto [7]

Answer:

\mathbf{ \int_{0}^{10} \int_{y}^{y+45} f(x)g(y)dxdy }

Step-by-step explanation:

Ask yourself, when will Xavier and Yolanda meet??

Firstly, since it is given that Xavier doesn't wait at all, in order for them to meet, Yolanda must arrive before Xavier. This in mathematical terms can be expressed as

Y \leq X

Secondly, Yolanda will wait for only 45 minutes, So Xavier must arrive before that, i.e

X \leq Y+45

Combining both conditions, we obtain

Y \leq X \leq Y+45

If f(x) and g(y) be the density functions for Xavier and Yolanda respectively, the probability of meeting is given by,

\int_{0}^{10} \int_{y}^{y+45} f(x)g(y)dxdy.

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