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lesantik [10]
3 years ago
7

If you wanted to find the ratio of the area of sector ABC to the area of sector DBE, describe IN WORDS what you would need to do

to find the ratio. 
​
Mathematics
1 answer:
nlexa [21]3 years ago
5 0

Answer:

l mao

Step-by-step explanation:

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A car can travel 476 miles on 14 gallons of gas. White an equation relation the distance to the number of gallons. How many gall
vovikov84 [41]
If 476 miles equates to 14 gallons, to find the gallons needed for 578 miles, you multiply 578 * 14 which is 8092, then divide that by 476 = 17

17 gallons of gas.
8 0
4 years ago
2 + 2 ez badge yeah ok now what do i do
Marrrta [24]

Answer:

4

2 + 2 = 4

took me longer then I expected

6 0
3 years ago
Consider the line y=5/7x+7. Find the equation for the line that is parallel to the line and passes through the point (-5,-2). Fi
Nata [24]
The parallel line:
y = mx + c
y = 5/7x + 7

Gradient of parallel line = 5/7

y = mx + c
y = 5/7x + c
-2 = (5/7 x -5) + c
-2 = -25/7 + c
-2 + 25/7 = c
c = 11/7

y = 5/7x + 11/7

The perpendicular line
y = mx + c
y = 5/7x + c
m = 5/7

Gradient of perpendicular line = -1/(5/7) = -7/5

y = mx + c
y = -7/5x + c
-2 = (-7/5 x -5) + c
-2 = 7 + c
-2 - 7 = c
c = -9

y = -7/5x - 9
6 0
3 years ago
What is t ? 3t - 2/3=1+t
MatroZZZ [7]
<span>3t - 2/3=1+t
we need to separate t. subtract t from both sides.
2t - 2/3 = 1
add 2/3 to both sides. 
2t = 1+2/3
2t = 3/3 + 2/3
2t = 5/3
divide 2 by both sides.
t = 5/6</span>
5 0
3 years ago
Describe, in detail, when to use the law of cosines, the law of sines, and the law of sines with the ambiguous case. Provide gen
shutvik [7]
You can use the Law of Cosines, if only one of which is missing: three sides and one angle. Hence, if the known properties of the triangle is SSS(side-side-side) or SAS (side-angle-side), this law is applicable.

You can use the Law of Sines if you want to equate the ratio of the sine of an angle and its opposite side. This can be used if the known properties of the triangle is ASA(angle-side-angle) or SAS.

The ambiguous case is the SAS triangle. This could be easily solved using Law of Sines than Law of Cosines. Take for example: side a = 4, side b = 10, angle A = 23°. Then, we can determine angle B through Sine Law.

sin 23°/4 = sin B/10
B = 77.64°
7 0
4 years ago
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