Nasim is ordering a taxi from an online taxi service. The taxi charges $3 just for the pickup and then an additional $1 per mile driven. How much would a taxi ride cost if Nasim is riding for 4 miles? How much would a taxi ride cost that is mm miles long? please help :(

Answers

Answer 1
Answer:

Answer:

7 dollars

Step-by-step explanation: 3 dollars for pickup=3

4miles=4

3+4=7

Answer 2
Answer:

Answer:

$7

3 + 1m

Step-by-step explanation:


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Find the next three terms in the geometric sequence. 2,-16,128,-1024,...

Answers

Answer:8192,-65536,524288

Step-by-step explanation:

2,-16,128,-1024,....

First term=a=2

Common ratio=r=-16/2=-8

Using the formula

Tn=a x r^(n-1)

T5=2 x (-8)^(5-1)

T5=2x (-8)^4

T5=2x4096

T5=8192

T6=2x(-8)^(6-1)

T6=2x(-8)^5

T6=2x-32768

T6=-65536

T7=2x(-8)^(7-1)

T7=2x(-8)^6

T7=2x262144

T7=524288

If a shoe company has $1 million in fixed costs, its average shoe sells for $50 a pair, and variable costs are $30 per unit, how many units does the company need to sell to break even? (Show work)

Answers

Answer:

s

Step-by-step explanation:

bdjdiwo9929191isjjz

Evaluate the expression b/2-3 if b=8.​

Answers

Answer:

-8

Step-by-step explanation:

b/2-3

substitute 8 for b

8/2-3

then solve

8/2-3

8/-1

-8

Identify the surface with the given vector equation. r(s, t) = s sin 4t, s2, s cos 4ta. plane
b. hyperbolic paraboloid
c circular paraboloid
d.circular cylinder
e. elliptic cylinder

Answers

Following are the calculation to the given equation:

Given vector equation:  

\to r(s, t)= (s \sin 4t,s^2, s \cos 4t)

The corresponding parametric equations for the given surface is given by,  

x=s \sin 4t\n\n y =s^2\n\n z=s \cos 4t

For any point (x,y,z) we have that,  

x^2+z^2 = (s \sin 4t)^2 +(s \cos 4t)^2

            = s^2 \sin^2 4t +s^2 \cos^2  4t  \n\n= s^2 (\sin^2 4t+cos^2 4t) \n\n= s^2 (1) \n\n=s^2\n\n=y \n

So, after eliminating the parameters, we get, x^2 +z^2 = y

Therefore, the answer is "Option c".

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Final answer:

The surface represented by the given vector equation r(s, t) = s sin 4t, s2, s cos 4t is a circular cylinder. This can be inferred from the structure of the equation and the characteristics of the represented shapes.

Explanation:

The surface represented by the given vector equation,

r(s, t) = s sin 4t, s2, s cos 4t

, is a type of cylindrical surface due to the structure of the equation. This can be identified by the s terms being tied to sin/cos functions and an independent s^2 term. This shows that the s variable is acting as a 'driver' of the shape, while t coordinates the rotation. Owing to the periodic sin and cos functions in the vector equation, the surface does not lie in a single plane, ruling out the option of a plane. It also does not exhibit features of a paraboloid or hyperbolic paraboloid. Hence, it's shown that the vector equation represents a

circular cylinder

.

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The value of 33 + 42 = .

Answers

Answer:

75

Step-by-step explanation:

Answer:

57

Step-by-step explanation:

 33

+42

 75

Simplify \sqrt{25a^2}

Answers

Final Answer: 5a

Explanation:

Sure! Let's simplify this step by step.

Given \sqrt{25a^2}

Step 1: Recognize that the given expression \sqrt{25a^2} represents the square root of 25 times the square of 'a'.

Step 2: Break down the expression into two parts. We have a perfect square (25) and a square term (a^2). We can separate these inside the root as follows:

\sqrt{25} * \sqrt{a^2}

Step 3: Simplify \sqrt{25}. Since 25 is a perfect square, its square root is 5. Also, simplify  \sqrt{a^2}. The square root of a^2 is 'a'.  Now, we have:

5 * a

Therefore, the simplified form of \sqrt{25a^2} is 5a.

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Answer:

Step-by-step explanation:

Sqrt(25a^2)

Sqrt((5a)^2)

5a