Are the following triangles similar by the SAS postulate ??
Are the following triangles similar by the SAS postulate ?? - 1

Answers

Answer 1
Answer: the sides are fine but the angle is different.

Nope, they are not similar by SAS postulate.

The angles must be =

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Which equation would best help solve the following problem?Rita hits a tennis ball with an initial velocity of 15 meters/sec. When she hits the ball, it is one meter above the ground. How long will it take for the ball to hit the ground? Question 1 options: –16t^2+ 15t + 1 = 0 –4.9t^2 + 15t = 1 –4.9t^2 + 15t + 1 = 0 4.9t^2 + 15t + 1 = 0

If A+B=76  and A -B=38 whats A divided by B

Answers

+\left\{\begin{array}{ccc}A+B=76\nA-B=38\end{array}\right\n---------\n.\ \ \ \ \ \ \ 2A=114\ \ \ \ /:2\n.\ \ \ \ \ \ \ \ A=57\n\n\left\{\begin{array}{ccc}A=57\nA+B=76\end{array}\right\n\left\{\begin{array}{ccc}A=57\n57+B=76\end{array}\right\n\n\left\{\begin{array}{ccc}A=57\nB=76-57\end{array}\right\n\left\{\begin{array}{ccc}A=57\nB=19\end{array}\right\n

A:B=57:19=3

If the work required to stretch a spring 2 ft beyond its natural length is 12 ft-lb, how much work is needed to stretch it 9 in. beyond its natural length?

Answers

The amount of work required to stretch 9 inches beyond the natural length will be 4.5 ft-lb

Given data:

To determine the work required to stretch the spring 9 inches beyond its natural length, use the concept of Hooke's Law.

Hooke's Law states that the force required to stretch or compress a spring is directly proportional to the displacement from its equilibrium position.

Given that stretching the spring by 2 ft requires 12 ft-lb of work, determine the constant of proportionality.

The constant of proportionality (k) represents the stiffness of the spring and can be calculated using the formula:

k = work / displacement

k = 12 ft-lb / 2 ft

k = 6 lb/ft

Now, calculate the work required to stretch the spring 9 inches (0.75 ft) beyond its natural length using the same constant of proportionality:

work = k * displacement

work = 6 lb/ft * 0.75 ft

work = 4.5 ft-lb

Hence, it would require 4.5 ft-lb of work to stretch the spring 9 inches beyond its natural length.

To learn more about Hooke's law, refer:

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1.8 Graphing Ordered Pairs: Practice!Write the ordered pair for each point.
A
1. A
2. B
3. C
4. D
5. E
6. F

Answers

A(2,4)
B(-1,2)
C(-3,-2)
D(2,0)
E(0,-4)
F(5,-4)

The movie theater has 250 seats 225 seats were sold for the carriage showing what percent of seats are empty?

Answers

Well 25 seats are available so 25/250 equals 0.1 or
10%

carlos owns an orchard.his apple trees produce 315 bushels of apples.each bushels of apples weighs about 48 poinds.there are about 3 apples in each pound.about how many apples did carlos's apple trees produce?

Answers

Simple,

calculating all the way to find how many apples there are in 1 bushel...

144/3=48 pounds...

meaning there are 144 apples in 1 bushel...

so....144*315=45,360

This means that Carlos's trees produced 45,360 apples.

Thus, your answer.

Raj is visiting the United States and needs to convert 2,000 rupees to US dollars.

Answers

The first thing we must do for this case is to find the conversion of rupees to US dollars.

Currently, the conversion is:

1 rupee = 0.014 $

Then, to find the amount of $ in 2000 rupees, we make the following rule of three:

1 rupee -----------------> 0.014 $

2000 rupees ----------> x

From here, we clear the value of x.

We have then:

x = (2000) * (0.014)  x = 28

Answer:

2,000 rupees are 28 US dollars.

2,000 Indian Rupees is equivalent to 24 United States Dollars.

To convert 2,000 Indian Rupees to United States Dollars, you can multiply the amount in rupees by the conversion rate.

In this case, since 1 Indian Rupee equals 0.012 United States Dollars, the conversion can be calculated as follows:

2,000 Indian Rupees x 0.012 United States Dollars/Indian Rupee = 24 United States Dollars

Therefore, 2,000 Indian Rupees is equivalent to 24 United States Dollars.

Learn more about conversion rate click;

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