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Zanzabum
4 years ago
13

A tree grows three feet per year. What happens to the growth of the

Mathematics
1 answer:
Rom4ik [11]4 years ago
5 0

Answer:

The answer is C :,)

Step-by-step explanation:

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PLEASE HELP!!! WILL MARK BRAINLIEST!!<br> Use the diagram to solve for x
bearhunter [10]

Answer: 3

Step-by-step explanation:

Set them equal because they are the same so 15x+5=16x+2 so x+2=5 so x=3

3 0
3 years ago
Ray earns $15 an hour for up to 40 hours a week. If he works more than 40 hours a week, he is paid time and a half. That means R
maw [93]
46 is your correct answer bc 30 plus 16 is 46
6 0
3 years ago
26 inches long is how many yards long
Irina-Kira [14]
Since there are 3 feet to a yard,26 feet= 26/3 yards =8 2/3 yards
5 0
4 years ago
Write 42 as a product of three primes
gayaneshka [121]
<h3>Answer:   42 = 2*3*7</h3>

Explanation:

Here is list of the first few primes = {2, 3, 5, 7, 11}

Divide 42 over the smallest prime 2 and we get

42/2 = 21

This shows that 2 is a factor (since we get a whole number result).

We don't have another factor of 2 because 21/2 = 10.5 isn't a whole number. But 3 is a factor because 21/3 = 7

Ultimately the numbers 2, 3 and 7 are factors of 42. They are the only prime factors and there's only one copy of each.

42 = 2*3*7

Check out the diagram below. It shows two different ways to generate a factor tree for the number 42.

8 0
3 years ago
A hiker is hiking in a valley. The height of the valley is h(x,y)=4x2+y2 where x and y are the east-west and north-south distanc
Ainat [17]

Answer:

A. \frac{\partial{h}}{\partial{t}}=0

Step-by-step explanation:

A. The problems asked for 2 ways to solve it, expanding the equation with the substitution  x(t)=2 cos(t) and y(t)=4 sin(t) to differentiate it . The other way is by chain rule.

Expanding and differentiating:

We start by substituting x(t)=2 cos(t) and y(t)=4 sin(t) in h(x,y)=4x2+y2:

h(x,y)=4x^{2}+y^{2}= 4(2cos(t))^{2}+(4sin(t))^{2}\\h(x,y)=4(4cos^{2}(t))+(16sen^{2}(t))\\h(x,y)=16cos^{2}(t)+16sen^{2}(t)=16(sen^{2}(t)+cos^{2}(t))\\h(x,y)=16

So, in the path that the hiker chose:

\frac{\partial{h}}{\partial{t}}=0

Chain rule:

We start differentiating h(x,y) using chain rule as follows:

\frac{\partial{h}}{\partial{t}}= \frac{\partial{h}}{\partial{x}}\frac{\partial{x}}{\partial{t}}+\frac{\partial{h}}{\partial{y}}\frac{\partial{y}}{\partial{t}}

Now, it´s easy to find all these derivatives:

\frac{\partial{h}}{\partial{x}}=8x\\\frac{\partial{x}}{\partial{t}}=-2sin(t)\\\frac{\partial{h}}{\partial{y}}=2y\\\frac{\partial{y}}{\partial{t}}=4cos(t)

Now we replace them in the chain rule, with the replacement x=2cos(t) and y=4sin(t) in the x,y that are left and we operate everything:

\frac{\partial{h}}{\partial{t}}= 8x(-2sin(t))+2y(4cos(t)

\frac{\partial{h}}{\partial{t}}= 8(2cos(t))(-2sin(t))+2(4sin(t))(4cos(t)

\frac{\partial{h}}{\partial{t}}= -32cos(t)sin(t)+32sin(t)cos(t)

\frac{\partial{h}}{\partial{t}}= 0

This will be our answer

6 0
3 years ago
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