What is the total price of $123.28 with a 7.5% tip

Answers

Answer 1
Answer:

Answer: 9.2 rounded

Step-by-step explanation:

$123.28 * 7.5% = 9.24600


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Fran drew a triangle with no congruent sides and one right angle.Which term accurately describes a triangle?Select all that apply!a)isosceles,B)scalene,C)acute,D)right,E)pentagon

Answers

Scalene and right, since:

There is a right angle
and scale means that there are no angles that are the same.

Whats the physics of a long board???? answer quickly!!!

Answers

longboards are customizable for the intended purposes of you, the rider. But whether you're interested in downhill racing, slaloming  or just getting to and from work or school, longboards

Simplify the radical
√3c^2 / √27
show all steps.

Answers


√2727Rewrite 2727 as 32⋅332⋅3.32⋅332⋅3Pull terms out from under the radical.3√333The result can be shown in both exact and decimal forms.Exact Form:3√333Decimal Form:5.19615242…5.19615242…

Amaya picked x amount of apples took a break and then picked v more. Write the expression that models the total number of apples or Omaya picked.

Answers

Let Total number of apples= Y
so,
Y=x+v

What are the coordinates of the fourth point that could be connected with (–4, 0), (1, 0), and (1, –3) to form a rectangle? A.
(–3, –4)


B.
(–3, 1)


C.
(1, –4)


D.


(–4, –3)

Answers


d. (-4, -3) the last coordinate would be  the intersection between the horizontal line at (1, -3) and the vertical line drawn at (-4, 0)

Z=2+5i. Convert the complex number to trigonometric form.

Answers

Answer:

z =  √(29) ( \cos \: 68 \degree + i \sin 68 \degree)

Step-by-step explanation:

The trigonometric form of complex numbers is when the complex number is in polar form.

This is given by

z = r( \cos \theta  + i \sin \theta)

where the modulus r is given by

r =  \sqrt{{2}^(2)  +  {5}^(2) }

r =  √(4 + 25)

r =  √(29)

and the argument is given by

\theta =  \tan \:^( - 1) ( (y)/(x))

\theta =  \tan \:^( - 1) ( (5)/(2))

\theta = 68 \degree

The trigonometric form then becomes:

z =  √(29) ( \cos \: 68 \degree + i \sin 68 \degree)