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KonstantinChe [14]
4 years ago
8

Point O is on line segment NP‾\overline{NP}NP. Given OP=10,OP=10,OP=10, NP=2x,NP=2x,NP=2x, and NO=x+7,NO=x+7,NO=x+7, determine t

he numerical length of NO‾.\overline{NO}.NO.
Mathematics
1 answer:
Aleonysh [2.5K]4 years ago
6 0

Given:

Point O is on line segment NP.

OP=10, NP=2x, and NO=x+7.

To find:

The numerical length of NO.

Solution:

If point O is on line segment NP, then by segment addition property, we get

NP=NO+OP

2x=(x+7)+10

2x=x+17

Subtract both sides by x.

2x-x=17

x=17

The value of x is 17.

Now,

NO=x+7

NO=17+7

NO=24

Therefore, the numerical length of NO is 24units.

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The height of a stack of DVD case is proportional to the number of case in the stack. The height of 6 DVD case is 114mm.
Dmitriy789 [7]

Answer:

a. The equation is y = 19 x

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- Ex: If y proportion to x, then y is varies directly with x

  That means y ∝ x ⇒ y = k x, where k is the constant of variation

- The height of a stack of DVD case is proportional to the number of

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- That means the height of DVD cases varies with the number of cases

- The height of 6 DVD case is 114 mm

a.

∵ The number of cases = x

∵ The height of the cases = y

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∵ y = 114 mm when x = 6

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b.

- We need to find the height of 13 DVD cases

∵ y = 19 x

∵ x = 13

- Substitute the value of x in the equation

∴ y = 19 × 13

∴ y = 247 mm

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