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madam [21]
3 years ago
6

Which of the following equations has only one solution?

Mathematics
1 answer:
leva [86]3 years ago
5 0

Answer:

none

Step-by-step explanation:

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Which equation represents a non-proportional situation? y = 6x y = –2x + 14 y = –3x y = 14x
ki77a [65]

The equation of proportional situation is y = ax.

Therefore your answer is y = -2x + 14

3 0
3 years ago
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Select the expression that is equivalent<br> to 4.1.d.d.d.
Molodets [167]
? I’m confused is there supposed to be a picture to this? I don’t see a expression so..
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3 years ago
PLEASE HELP ME! i think its A
natali 33 [55]

Answer:

The answer is 3rd option.

Step-by-step explanation:

In a graph, domain is always represented by the x-axis. So by looking at the graph, the minimum value of x is -2. We can know that x ≥ -2.

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3 years ago
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Express answer in exact form.
bazaltina [42]
The answer is 5.13 in²

Step 1. Calculate the diameter of the circle (d).
Step 2. Calculate the radius of the circle (r).
Step 3. Calculate the area of the circle (A1).
Step 4. Calculate the area of the square (A2).
Step 5. Calculate the difference between two areas (A1 - A2) and divide it by 4 (because there are total 4 segments) to get <span>the area of one segment formed by a square with sides of 6" inscribed in a circle.
</span>
Step 1:
The diameter (d) of the circle is actually the diagonal (D) of the square inscribed in the circle. The diagonal (D) of the square with side a is:
D = a√2            (ratio of 1:1:√2 means side a : side a : diagonal D = 1 : 1 : √2)
If a = 6 in, then D = 6√2 in.
d = D = 6√2 in

Step 2.
The radius (r) of the circle is half of its diameter (d):
r = d/2 = 6√2 / 2 = 3√2 in

Step 3.
The area of the circle (A1) is:
A = π * r²
A = 3.14 * (3√2)² = 3.14 * 3² * (√2)² = 3.14 * 9 * 2 = 56.52 in²

Step 4.
The area of the square (A2) is:
A2 = a²
A2 = 6² = 36 in²

Step 5:
(A1 - A2)/4 = (56.52 - 36)/4 = 20.52/4 =  5.13 in²
6 0
3 years ago
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Solve the equation -5 - ____ = 25
soldier1979 [14.2K]

-5 - x = 25

add -5 to both sides

-x=-20

x=20

4 0
3 years ago
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