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Lorico [155]
3 years ago
12

Joe paid x dollars for a pair of jeans. Dennis bought the same pair of jeans for half as much as Joe. If they paid a total of $6

6 for the 2 pairs, how much did each spend on their jeans?
Please Help Guys!! 

I need this I have 1 point till I have a A in Math!
Mathematics
1 answer:
mojhsa [17]3 years ago
8 0
Joe paid 44$ for his pair of jeans and dennis paid 22$ for his pair of jeans 
22+
44
_
66$
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What is an equation of the line that passes through the point (-7,-8) and is
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Answer:

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pashok25 [27]

As we know that angle of semi circle is 180°.

Here,

FLG = 40°

GLH = ?

HLJ = 60°

FLG + GLH + HLG = 180°

40° + GLH + 60° = 180°

GLH + 100° = 180°

GLH = 180° - 100°

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Now,

FLH = 40° + 80° = 120°

\sf \: Length \:  of  \: an \:  arc  \: of \:  GHF =   \dfrac{ \theta}{360}  \times 2 \pi \: r

=  \dfrac {120}{360}  \times 2 \times  \dfrac{22}{7}  \times r

=  \frac{1}{3}  \times  \frac{44}{7}  \times r

=  \frac{44}{21}  \times r

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3 years ago
Using point-slope form, write an equation of the line that passes through (2,-1) and has a slope of -5
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Y – y1 = m(x – x1)

y-(-1)=-5(x-2)

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A spherical hot air balloon has a diameter of 55 feet when the balloon is inflated the radius increases at a rate of 1.5 feet pe
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Answer: 46.90mins

Step-by-step explanation:

The given data:

The diameter of the balloon = 55 feet

The rate of increase of the radius of the balloon when inflated = 1.5 feet/min.

Solution:

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V = 4/3·π·r³

The maximum volume of the balloon

= 4/3 × 3.14 × 55³

= 696556.67 ft³

When the volume 2/3 the maximum volume

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= 464371.11 ft³

The radius, r₂ at the point is

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= 464371.11 ft³

r₂³ = 464371.11 ft³ × 3/4

= 348278.33 ft³

348278.333333

r₂ = ∛(348278.33 ft³) ≈ 70.36 ft

The time for the radius to increase to the above length = Length/(Rate of increase of length of the radius)

The time for the radius to increase to the

above length

Time taken for the radius to increase the length.

= is 70.369 ft/(1.5 ft/min)

= 46.90 minutes

46.90mins is the time taken to inflate the balloon.

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What point on the unit circle corresponds to an angle of 173º
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