An empty bucket is placed under a faucet dripping at a constant rate of 4 milliliters per minute. With the given information, which of these statements is a reasonable conclusion? There will be 24 milliliters of water in the bucket after 16 hour. There will be 60 milliliters of water in the bucket after 14 hour. There will be 160 milliliters of water in the bucket after 20 minutes. There will be 100 milliliters of water in the bucket after 40 minutes.
Answers
the answer is true i think
Answer:
it is true
Step-by-step explanation:
Related Questions
Which statement best illustrates using the vertical line test to determine if the graph below is a function of x?The graph is not a function of x because the line x = 0 intersects the graph at two points.The graph is a function of x because the line x = 5 does not intersect the graph.The graph is not a function of x because the line y = 0 intersects the graph at two points.The graph is a function of x because the line y = 5 does not intersect the graph.
#2 What is the equation of the horizontal asymptote for the following exponential graph?
Can anyone help me, i dont understand this. will give you all my points, and brainliest. Match the transformation with the correct representation.g(x)=f(x)+n A horizontal shift of f , n units leftg(x)=f(x)- n A vertical shift of f, n units upg(x)=f(x+n) A vertical shift of f, n units downg(x)=f(x-n) A horizontal shift of f , n units right
Helppp meee if u can plzzzzz
Answers
The solution to the equation r + 11 + 8r = 29 is r = 2.
What is the solution to the equation?
Given the equation in the question:
r + 11 + 8r = 29
To solve the equation r + 11 + 8r = 29, first, collect and combine the x terms on one side of the equation and the constant terms on the other side:
r + 11 + 8r = 29
Collect and add like terms:
r + 8r + 11 = 29
9r + 11 = 29
Subtract 11 from both sides of the equation:
9r + 11 - 11 = 29 - 11
9r = 29 - 11
9r = 18
Isolate r by dividing both sides by 9:
r = 18/9
r = 2
Therefore, the value of r is 2.
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-11 -11
r+8r=18
+1=18
9r=18
r=2
Answers
12!/(12-3)!(3!)= 220 ways to choose toppings.
**know that ! Means 12*11*10*9...*3*2*1
Then multiply that by the 6 cheeses to get 220*6 = 1,320 ways. (Each choice of three different toppings can be paired with six different choices for cheese)
B. 2/5
C. 42/48
D. 245/1152
Answers
flip 35/48 so it looks like this 48/35 then chance the divide symbol and put the multiply symbol 7*48=336, and 24*35=840. your answer is 336/840 then simply reduce to get 2/5.
------ ÷ -------- = ?
24 48
48
------
35
7 48
------- × --------
24 35
7 × 48 = 336
24 × 35 = 840
336 2
-------- = -------
840 5
SO, Your answer would be B. 2/5.
7 35 2
------ ÷ ------- = ------- (Simplest Form)
24 48 5
Hope I helped:P
Answers
Answer: the answer to this problem is 13!
Step-by-step explanation: To solve this problem, we must work backward. So the last step we did in this problem was adding five to the number, so to work backward we must subtract 5 from 96 to get 91. Now then the last step was to multiply by seven and since we are working backward, we must divide by seven to get our original number 13.
This is the equation: (13*7)+5
Hope this helped :)
Answers
Answer:
6.40
Step-by-step explanation:
Answers
Given:
The net value of the bakery (in thousands of dollars) t months after its creation is modeled by
Paul wants to know what his bakery's lowest net value will be.
To find:
The function in a different form (factored or vertex) where the answer appears as a number in the equation.
Solution:
Factor form is used to find the x-intercepts and vertex form is used to find the extreme values (maximum or minimum). So, here we need to find the vertex form.
We have,
Adding and subtract square of half of 6 in the parenthesis, we get
Vertex form:
where, (h,k) is vertex.
On comparing this equation with vertex form, we get the of the function is (3,-32).
Therefore, the vertex form is and the function has minimum value at (3,-32). It means, minimum net value of the bakery is -32 after 3 months.
The vertex form is v(t) = 2(t - 3)² - 32 and the function has a minimum value at (3,-32). It means the minimum net value of the bakery is -32 after 3 months.
Given that,
Paul opened a bakery.
The net value of the bakery (in thousands of dollars) t months after its creation is modelled by the equation v(t) = 2t²- 12t - 14.
Paul wants to determine the bakery's lowest net value.
To rewrite the function in a different form,
Find the vertex of the quadratic equation.
The vertex form of a quadratic equation is given by,
v(t) = a(t-h)² + k,
Where (h, k) represents the coordinates of the vertex.
Proceed, v(t) = 2t² - 12t - 14,
v(t) = 2(t² - 6t) - 14,
v(t) = 2(t² - 6t + 3² - 3²) - 14
v(t) = 2(t - 3)² - 32
Vertex form:
v(t) = a(t-h)² + k,
where, (h,k) is vertex.
On comparing this equation with vertex form, we get the function is (3,-32).
Therefore,
The vertex form is v(t) = 2(t - 3)² - 32 and the function has a minimum value at (3,-32). It means minimum net value of the bakery is -32 after 3 months.
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