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Irina18 [472]
3 years ago
14

Find the slope between the points (-3, 10) & (-3, 6)

Mathematics
1 answer:
Daniel [21]3 years ago
7 0

Answer:

- 4

Step-by-step explanation:

7575e47e48s4istosstoto

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INTRODUCTIC<br> If 0° A. 0°, 90°<br> B. 00, 1800<br> C. 90°, 270° D. 09, 270°
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L35

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What are the coordinates of the image of the point (-6, -4) after a 90º rotation followed by a translation 10 units up?
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At lunch, Marc bought 2 quesadillas and 2 tacos for $10.16, and Jason paid $11.84 for 5 tacos and 1 quesadilla. What was the cos
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Answer:

At lunch, Marc bought 2 quesadillas and 2 tacos for $10.16, and Jason paid $11.84 for 5 tacos and 1 quesadilla. What was the cost of each taco and quesadilla?

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4 0
3 years ago
A square plate RequalsStartSet (x comma y ): 0 less than or equals x less than or equals 1 comma 0 less than or equals y less th
larisa [96]

Answer:

Step-by-step explanation:

We are given the following:

R = \{(x,y)|0\leq x \leq 1, 0 \leq y \leq 1 \}

and T(x,y) = 100-25x - 40 y

a). Recall that a level curve of a function f(x,y) is given by R_c = \{(x,y) | f(x,y) = c\} where c is a constant. That is, all the points in the set of interest to which the function applied to the points is exactly the value c.

Consider c = 80. So we get

100-25x-40y = 80

which implies that y = \frac{-25}{40}x+0.5(Graph 1).

We can also consider c=60, which gives us

100-25x-40y = 60

which implies that y = \frac{-25}{40}x+1. (Graph 2)

b)Recall that the gradient of a function f(x,y) is given by

\nabla f = (\frac{df}{dx}, \frac{df}{dy})

In this case,

\frac{dT}{dx} = -25, \frac{dT}{dy} = -40

Thus, the gradient of T is given by

\nabla T =(-25,-40)

6 0
3 years ago
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