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PilotLPTM [1.2K]
3 years ago
14

Period:

Mathematics
1 answer:
Elanso [62]3 years ago
8 0

Answer:

monomial

Step-by-step explanation:

A monomial is a number, a variable, or a product of numbers and variables with whole number exponents. The degree of a monomial is the sum of the exponents of the variables. A constant has degree 0.

pls mark as brainliest

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(3.6 × 10^-5) ÷ (1.8 × 10^2)
kumpel [21]

Step-by-step explanation:

(3.6 × 10^-5) ÷ (1.8 × 10^2)

2 × 10 ^-7

Hope it helps ya

3 0
3 years ago
Read 2 more answers
La deltamath.com/app/student/solve/13663622/custom1610392117456
klasskru [66]

Answer:

See explanation

Step-by-step explanation:

The question is incomplete as the required trapezoid is not given. SO, I will answer using genera rules.

The area of a trapezoid is:

Area = \frac{1}{2}(x + y) * z

Where

x, y \to parallel sides

z \to height

Assume that:

x = 2; y =3; z = 4

The formula becomes

Area = \frac{1}{2} * (2 + 3) * 4

Area = \frac{1}{2} * 4 * 4

Area = 5

5 0
3 years ago
A street light is mounted at the top of a 15-ft-tall pole. A man 6 ft tall walks away from the pole with a speed of 7 ft/s along
jasenka [17]

Answer:

Dy/dt = 11.67 ft/s

Step-by-step explanation: See Annex

In Annex, Triangles ACE and BCD are similar then, we can write

( y- x ) / y  =  6 / 15

15*y -15*x  =  6*y

15*y - 6*y = 15*x

9*y = 15*x

y = (15/9)*x

Differentiating with respect time on both sides of the equation we get

Dy/dt = (15/9) Dx/dt  (1)

Where we know Dx/dt = 7 ft/s, and according to (1)  Dy/dt does not depend on x (distance between man and the pole, only depend on the speed f the man

Dy/dt = (15/9) * 7

Dy/dt = 11.67 ft/s

6 0
3 years ago
If $2,500 is invested at 12% annual interest, which is compounded continuously, what is the account balance after 3 years, assum
Lelechka [254]

Answer: 3,583.32

Step-by-step explanation:

Use money chimp calculator

4 0
3 years ago
Trigonometric question, 30 points, will give brainliest.
zheka24 [161]

hmmm first off let's convert the √3 +i to trigonometric form, and then use De Moivre's root theorem, bearing in mind that √3 and i or 1i are both positive, meaning we're on the I Quadrant.

\bf (\stackrel{a}{\sqrt{3}}~,~\stackrel{b}{1i})\qquad \begin{cases} r=&\sqrt{(\sqrt{3})^2+1^2}\\ &\sqrt{3+1}\\ &2\\ \theta =&tan^{-1}\left( \frac{1}{\sqrt{3}}\right)\\\\ &tan^{-1}\left( \frac{\sqrt{3}}{3} \right)\\ &\frac{\pi }{6} \end{cases}~\hfill \implies ~\hfill 2\left[ cos\left( \frac{\pi }{6}\right) +i~sin\left( \frac{\pi }{6}\right) \right]

\bf ~\dotfill\\\\ \qquad \textit{power of two complex numbers} \\\\\ [\quad r[cos(\theta)+isin(\theta)]\quad ]^n\implies r^n[cos(n\cdot \theta)+isin(n\cdot \theta)] \\\\[-0.35em] ~\dotfill

\bf \left[ 2\left[ cos\left( \frac{\pi }{6}\right) +i~sin\left( \frac{\pi }{6}\right) \right] \right]^3\implies 2^3\left[ cos\left( 3\cdot \frac{\pi }{6}\right) +i~sin\left( 3\cdot \frac{\pi }{6}\right) \right] \\\\[-0.35em] \rule{34em}{0.25pt}\\\\ ~\hfill 8\left[cos\left( \frac{\pi }{2} \right) +i~sin\left( \frac{\pi }{2} \right) \right]~\hfill

3 0
4 years ago
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