Answer:
The angle that the ladder made with the ground = 53.13010235°
Step-by-step explanation:
The ladder has a length of 10 ft and it leaned against a wall to form a right angle triangle. The height from the top of the ladder to the ground is given as 8 ft. The triangle formed from the illustration can be represented with the picture below.
The angle A is the angle the ladder made with the ground.
Length of ladder = c
height from the top of the ladder to the ground = a
The distance of the foot of the ladder and the wall = b
c = 10 ft
a = 8 ft
Using SOHCAHTOA
sin A = a/c
sin A = 8/10
sin A = 0.8
A = sin-1 0.8
A = 53.13010235°
Answer:
Step-by-step explanation:
Answer:
Interval Enlargement, reduction, or no size change? Does the image rotate 180° about the center of dilation?
0 < n < 1 reduction no
n = 1 no size change no
n > 1 enlargement no
-1 < n < 0 reduction yes
n = -1 no size change yes
n < -1 enlargement yes
Step-by-step explanation:
B)-1/12
C)64
D)1/64
Answer:
1/64
Step-by-step explanation:
i got this on usatestprep.
Answer:
Co-ordinates of W must be (c+a,b).
Step-by-step explanation:
We are given that,
PVWZ is a parallelogram with vertices P(0,0), V(a,b) and Z(c,0).
Since, PVWZ is parallelogram.
The possible line segments are PV, VW, WZ and ZP.
Also, as the opposite sides must be parallel for the parallelogram, the co-ordinates will move accordingly.
So, we see from the figure that,
Co-ordinates of W must be (c+a,b).
Answer:
Refer the figure.
Step-by-step explanation:
Let x be the number of times Emma mows the lawn
and y be the number of hours Emma babysits
Emma earns $6 each time she mows the lawn and $8 per hour for babysitting i.e.
She is saving up to buy a new pair of jeans that cost $48.
i.e.
The y-intercept of the line is the point when x=0,
y-intercept is at (0,6)
The x-intercept of the line is the point when y=0,
x-intercept is at (8,0).
The shaded area is determined by putting x and y zero.
False so the region is away from origin.
The solution is the shade area above the solid line.
Refer the attached figure.