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ella
10 days ago
13

The weight of a sack of potatoes was more than 11 pounds. Shana wants to write an inequality for the weight of the sack of potat

oes. What constant should she use in the inequality?
Mathematics
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Solve each equation for the indicated variable abc = 1/2; b
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Kindly rephrase your question so it is clear. Thank you and best wishes! :D
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The junior class is selling caramel apple lollipops and gourmet lollipops to raise money for prom. They profit 50 cents and 75 c
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I can’t view the graph, but search for the one that has 250 as both the x and y intercept.
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A thumbtack that is tossed can land point up or point down. The probability of a tack landing point up is 0.2. A simulation was
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Answer:

Option C: 0.28

Detailed explanation:

This situation presents a binomial probability distribution.

We need to determine the likelihood that at least 2 thumbtacks land point up out of 5 tossed ones. This can be expressed as;

P(X ≥ 2) = P(2) + P(3) + P(4) + P(5)

Referring to the histogram;

P(5) = 0.02

P(4) = 0.02

P(3) = 0.05

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P(X ≥ 2) = 0.28

8 0
2 months ago
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A store uses the expression –2p + 50 to model the number of backpacks it sells per day, where the price, p, can be anywhere from
babunello [11817]
Revenue = price * quantity of backpacks
quantity of backpacks = -2p + 50

For p = 9: -2(9) + 50 = -18 + 50 = 32
thus, revenue = 9 * 32 = 288

For p = 12: -2(12) + 50 = -24 + 50 = 26
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For p = 15: -2(15) + 50 = -30 + 50 = 20
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3 months ago
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Pauley graphs the change in temperature of a glass of hot tea over time. He sees that the function appears to decrease quickly a
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Response: An "exponential growth" demonstrates a pattern where growth starts slowly and accelerates over time.

"Logarithmic growth" behaves inversely; it initially shows rapid increase, followed by a deceleration.

In this context, we are considering decays: The decays represent the opposite of growths. An "logarithmic decay" begins slowly before speeding up, while an "exponential decay" quickly decreases at first and gradually slows afterward.

Thus, the equation modeling the temperature drop of the hot tea over time is an "exponential decay", described in the form T(x) = T₀e^{-kt}, where T₀ stands for the initial temperature, t is time, and k is a constant.

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