Which inequality represents the solution to the inequality below? 26<6a
F.a<20
G.a>20
H.a<4and 1/3
I.a>4 and 1/3

Answers

Answer 1

Answer: I think the answer is I

Related Questions

♥Please answer soon!♥Find the lateral area of the cone. Use 3.14 pi and round to the nearest whole unitThe Radious of the cone is 15 and the length is 28A. 1,319cm^2B. 2,639cm^2C. 707cm^2D. 2,026cm^2
The ground temperature at Brigham Airport is 12 degrees Celsius. The temperature decreases by 6.8 degrees Celsius for every increase of 1 kilometer above the ground. What is the temperature outside a plane flying at an altitude of 5 kilometers?
Gerard ran out of tile for his patio. The width of the remaining area is 2 and two ninths feet. The length of the remaining area is 7 feet. How much does Gerard have left over to tile. I don't get it my brain is not working please help me
During the first hour of operation the farm stand owner sold 15% of the apples he had. On the second hour he sold 20% of the remaining apples. On the third hour he sold 25% of the remaining apples, and so on, selling 5% more each following hour. If during the third hour he sold 34 kg of apples, how many kilograms of apples did he have initially?
Using the graph below select all statements that are true

Which equation is represented by the table? x y (x, y)
0 –1 (0, –1)
1 4 (1, 4)
2 9 (2, 9)

A.
y = 5x – 1

B.
y = –3x + 3

C.
y = 3x – 4

D.
y = 3x + 3

Answers

i would say C.
y= 3x - 4

What is the value of y so that the ordered pair (2, y) is a solution to the equation 2x+y=-2?A.
–6

B.
–2

C.

D.
0

Answers

x=2
y=-2-2x=-2-4=-6
so you choose a

rachel is a stunt driver. One time during a gig where she escaped from a building about to explode she drove to get to the safe zone at 24 meters per second. After 4 seconds of driving she was 70 meters away from the safe zone. Let D(t) denote the distance to the safe zone D (measured in meters) as a function of time t (measured in seconds) writ the functions formula

Answers

The distance from the safe zone after t seconds is $\rm D(t) = 166 - 24 t$ .

Given

Rachel is a stunt driver.

One time during a gig where she escaped from a building about to explode she drove to get to the safe zone at 24 meters per second.

After 4 seconds of driving, she was 70 meters away from the safezone.

What is a linear function?

A linear function containing one dependent and one independent variable.

It is represented in the form of;

$\rm y =mx+c$

Where m is the slope.

Let, D(t) = the distance to the safe zone (measured in meters)

t = time (measured in seconds)

At seconds t = 4 seconds D(t1) = 70 meters

Rachel's rate is the slope of the function D(t). Since the distance is decreasing when the time is increasing, the slope must be negative.

Hence, the linear function expression is;

$\rm D(t) = -24t+b$

The value of b is;

$\rm D(t_1) = -24t+b\n\n70 = -24* 4+b\n\n70=-96+b\n\nb = 96+70\n\nb=166$

Therefore, the distance from the safe zone after t seconds is $\rm D(t) = 166 - 24 t$ .

To know more about the Linear function click the link given below.

brainly.com/question/13919345

Answer: The required function is,

D(t) = 166 - 4 t

Step-by-step explanation:

Here, the speed of the stunt driver = 24 meters per seconds,

⇒ The distance he will cover in 4 seconds = 24 × 4 = 96 meters

( Distance = speed × time )

According to the question,

The distance of the safe zone from the building where did he escape = 70 meters + The distance he covers in 4 seconds

= 70 + 96

= 166 meters

Hence, if he is driving with the constant speed of 24 meters per minutes,

Then, his distance from the safe zone after t seconds = 166 - 24 t

⇒ D(t) = 166 - 24 t

Which is the required function.

If I have 3 shirts, 4 pants, 2 sweater, 6 pairs of shoes, how many different outfits can I make?

Answers

Answer:144

Step-by-step explanation:

A square piece of fabric has an area of 16x^2+40x+25 square inches. The length of each side of the fabric is cx+d, where c and d are whole numbers. Find an expression for the perimeter of the piece of fabric. Then find the perimeter when x=2.

Answers

$A=(cx+d)^2=c^2x^2+2cdx+d^2\n\nc^2x^2+2xcd+d^2=16x^2+40x+25\n\Downarrow\nc^2=16;\ 2cd=40;\ d^2=25\n\Downarrow\nc=√(16);\ cd=20;\ d=√(25)\n\Downarrow\n\boxed{c=4\ and\ d=5}\n\nThe\ length\ of\ side:cx+d=\boxed{4x+5}\n\nThe\ perimeter\ of\ the\ piece\ of\ fabric:4(4x+5)=\boxed{16x+20}\n\nFor\ x=2:\n16\cdot2+20=32+20=\boxed{52}$

Final answer:

The expression for the perimeter of the fabric is P = 16x+20. When x=2, the perimeter is 52.

Explanation:

To find the expression for the perimeter of the piece of fabric, we need to determine the length of each side of the fabric. The given expression for the area of the fabric is 16x^2+40x+25. We can factor this expression as (4x+5)^2. Since a square has all its sides equal, the length of each side of the fabric is 4x+5.

The perimeter of a square is given by the formula P = 4s, where s is the length of a side. Therefore, the expression for the perimeter of the fabric is P = 4(4x+5) = 16x+20.

To find the perimeter when x=2, we substitute x=2 into the expression for the perimeter: P = 16(2)+20 = 32+20 = 52.