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valina [46]
4 years ago
7

A problem states: "There are 9 more pencils than pens in a container. There are 25 writing utensils in the container in all. How

many pens are there in the container?" Let p represent the number of pens. Which equation represents the situation?
Mathematics
2 answers:
makvit [3.9K]4 years ago
6 0

Answer:25-9= 16 pens


Step-by-step explanation:


Leona [35]4 years ago
3 0

Answer:

the answer is 16

Step-by-step explanation:

25-9=16 pens


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A package of 12 eggs cost $5 At this price , how much does each individual egg cost?
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each egg costs 42 cents

Step-by-step explanation:

since it’s five dollars for twelve eggs, divide five by twelve to get the cost per egg

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4 years ago
Read 2 more answers
Citrus farmer who grows mandarin oranges finds that the diameters of mandarin oranges harvested on his farm follow a normal dist
SSSSS [86.1K]

Answer:

6.0520

Step-by-step explanation:

Given that:

Mean = 5.85

Standard deviation = 0.24

Let N denote the 80th percentile.

P(X < N) = 0.8

P(Z < \dfrac{(N - 5.85)}{0.24}) = 0.8

Using the Excel formula: = NORM.INV(0.8,5.85,0.24)

The 80th percentile for the diameters of mandarin oranges:

= 6.0520 (to 4 decimal place)

8 0
3 years ago
Find all points of intersection of the given curves. (Assume 0 ≤ θ &lt; 2π and r ≥ 0. Order your answers from smallest to larges
Aloiza [94]

Answer:

The points are (3π/4, \frac{2 + \sqrt{2} }{2}) and (7π/4, \frac{2 - \sqrt{2} }{2})

Step-by-step explanation:

Since the two equations r = 1 + cos(θ) and r = 1 − sin(θ) intersect, then

1 + cos(θ) = 1 − sin(θ)

collecting like terms

cos(θ) + sin(θ) = 1 - 1

cos(θ) + sin(θ) = 0

dividing through by cos(θ), we have

cos(θ)/cos(θ) + sin(θ)/cos(θ) = 0/cos(θ)

1 + tan(θ) = 0

tan(θ) = -1

Since tanθ is negative in both the second and fourth quadrant, we have

tan(π - θ) = 1 or tan(2π - θ) = 1

(π - θ) = tan⁻¹1 or (2π - θ) = tan⁻¹1

(π - θ) = π/4 or (2π - θ) = π/4

θ = π - π/4 = 3π/4 or θ = 2π - π/4 = 7π/4

Substituting these values into r = 1 + cos(θ), we have

r = 1 - cos(3π/4) or r = 1 - cos(7π/4)

r = 1 - (-1/√2) or r = 1 - 1/√2

r = 1 + √2/2 or r = 1 - √2/2

r = \frac{2 + \sqrt{2} }{2} or r = \frac{2 - \sqrt{2} }{2}

So, the points are (3π/4, \frac{2 + \sqrt{2} }{2}) and (7π/4, \frac{2 - \sqrt{2} }{2})

6 0
3 years ago
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