Find the area and perimeter of a rectangle with a base of 8in and a height of 5 in.
(1 point)
Responses

P = 40 in and A = 26 in^2
P = 40 in and A = 26 in^2

P = 54 in and A = 54 in^2
P = 54 in and A = 54 in^2

P = 26 in and A = 40 in^2
P = 26 in and A = 40 in^2

P = 44 in and A = 40 in^2
The correct answer is:
P = 26 in and A = 40 in^2
If the perimeter of a square is 24 in, what is the area?(1 point)
Responses

A = 36 in^2
A = 36 in^2

A = 576 in^2
A = 576 in^2

A = 22 in^2
A = 22 in^2

A = 96 in^2
A = 96 in^2
The correct answer is: A = 36 in^2
HK¯¯¯¯¯¯¯¯¯
¯
bisects ∠GKJ. ∡HKJ = 5x+4
∠
.
∡
=
5
+
4
and ∡HKG = 9x−4
∡
=
9
−
4
. Solve for x and the m<GKJ
(1 point)
Responses

x = 5 m<GKJ = 32 degrees
x = 5 m

x = 2 m<GKJ = 28 degrees
x = 2 m

x = 5 m<GKJ = 14 degrees
x = 5 m

x = 2 m<GKJ = 32 degrees
<1 and < 2 are supplementary. If <1 = 2y + 9 and m<2 = 3y-4, what is the measure of <1?(1 point)
Responses

m<1 = 35
m<1 = 35

m<1 = 101
m<1 = 101

m<1 = 79
m<1 = 79

m<1 = 13
m<1 = 13
The correct answer is: m<1 = 79
Find the distance between points B(-2,14) and C (3,8). Round to the nearest tenth
(1 point)
Responses

30.5
30.5

61.7
61.7

5.2
5.2

7.8
7.8
To find the distance between two points, you can use the distance formula:
d = √[(x2 - x1)^2 + (y2 - y1)^2]
Using the coordinates of points B(-2,14) and C(3,8), the distance would be:
d = √[(3 - (-2))^2 + (8 - 14)^2]
d = √[5^2 + (-6)^2]
d = √[25 + 36]
d = √61
Rounded to the nearest tenth, the distance is approximately 7.8.
The correct answer is: 7.8
The midpoint of segment AB is (6, -3). The coordinates of one endpoint are A(-1, 8). Find the coordinates of endpoint B.

(1 point)
Responses

(3, -1.5)
(3, -1.5)

(13, -14)
(13, -14)

(2.5, 5.5)
(2.5, 5.5)

(-8, 19)
(-8, 19)
To find the coordinates of endpoint B, you can use the midpoint formula:
(x1 + x2)/2 = 6
(y1 + y2)/2 = -3
Using the coordinates of endpoint A(-1, 8) and the midpoint (6, -3), you can set up the equations:
(-1 + x2)/2 = 6
(8 + y2)/2 = -3
Solving these equations will give you the coordinates of endpoint B:
-1 + x2 = 12
8 + y2 = -6
x2 = 12 + 1
x2 = 13
y2 = -6 - 8
y2 = -14
Therefore, the coordinates of endpoint B are (13, -14).
The correct answer is: (13, -14)