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Resources

Sin, cos, and tan of special angles

_C

110^\circ

b=35

c=38

A \cap B

A \cup B

from the following Venn diagrams. (a) (b) (c)

\frac{\operatorname{cosec} A-1}{\operatorname{cosec} A+1}=\left(\frac{\cos A}{1+\sin A}\right)^{2}

https://lms.alphastar.academy/pluginfile.php/

120331

/question/questiontext/

499521

5

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7

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Make a Conjecture Refer to the histogram. Write a conclusion you can make about the data.

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Number of Siblings

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Most students have

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\square

or fewer siblings. The most common number of siblings is

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\square

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\square

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81^{\circ}F

What could be the value of

x

in the following equation? Select all that apply.

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x^2 = 49

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Multi-select Choices:

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7

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-7

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\sqrt{49}

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-\sqrt{49}

Which equation has both

\frac{1}{4}

-\frac{1}{4}

as possible values of

x

? Select all that apply.

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Multi-select Choices:

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x^2 = \frac{1}{2}

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x^3 = \frac{1}{2}

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x^2 = \frac{1}{16}

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x^3 = \frac{1}{16}

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x^2 = \frac{1}{64}

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x^3 = \frac{1}{64}

y=\frac{x}{\tan x}

ext{ extbackslash cos} C

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\frac{20}{29}

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\frac{21}{20}

y=(5 x-3)^{3}

\int x^{x} d x

2

\mathrm{BD}

\angle \mathrm{ABC}

\mathrm{m} \angle \mathrm{ABD}=(7 \mathrm{x}-9)^{\circ}

\mathrm{m} \angle \mathrm{CBD}=(2 \mathrm{x}+36)^{\circ}

\mathrm{m} \angle \mathrm{ABC}

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54^{\circ}

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132^{\circ}

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86^{\circ}

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108^{\circ}

p=\frac{10,000}{9+4 e^{-0.2 t}}

Q(x, y) = x^{0,2}y^{0,9}

x

y

and draw a grap of

y=(x-1)^{2} +3

u

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4 u^{2}=-12 u-9

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If there is more than one solution, separate them with commas. If there is no solution, click on

m/\angle VYU = 677^{\circ}

m/\angle TYW

y(y+2)=y^{2}-6

\frac{1+\sec A}{\sec A}=\frac{\sin ^{2} A}{1-\cos A}

Prove the identities with all angles acute

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\frac{1+\sec A}{\sec A}=\frac{\sin ^{2} A}{1-\cos A}

Graph the function.

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g(x)=-\frac{3}{2}(x-2)^{2}

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Show Calculator

B D

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Write your answer in simplified, rationalized form. Do not round.

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B D=

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\square

10

x

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(23 x-3)^{\circ}

Give one pair of supplementary angles and one pair of vertical angles shown in the figure below.

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(a) Supplementary angles:

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\prod

\angle

\square

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(b) Vertical angles:

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\angle

\square

\angle

\square

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2024

McGraw Hill LLC. All Rights Roser

\frac{d x}{d t}+\frac{x}{t^{2}}=\frac{1}{t^{2}}

Evaluate the integral

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\int \cos^{3}(x)\sin(x)dx =

What is the measure of angle

\mathrm{J}

in the triangle below? Drawing is not to scale.

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1

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97^{\circ}

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83^{\circ}

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35^{\circ}

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7^{\circ}

P Q^{2}=208 \sqrt{3}

7

-21

. Evaluate each expression below for

a

a=2 / 3

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3 \mathrm{a}

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\frac{a}{0}

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\frac{0}{a}

Evaluate the following expression.

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6

\cdot

2

+6^{4}=

\square

\angle a

\angle b

are complementary angles.

\angle a

28^{\circ}

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What is the measure of

\angle b

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\square

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Related content

a^{2}+1=0

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How many distinct real solutions does the given equation have?

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\square

Solve for the minimg angle

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80^{\circ}

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245^{\circ}

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65^{\circ}

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100^{\circ}

Solve for the missing angle

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145^{\circ}

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124^{\circ}

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98^{\circ}

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41^{\circ}

lowing functions.

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3

g(x)=\frac{x^{3}}{\sqrt{1-x^{4}}}

3

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f(x)

can be written in the form

(x+m)^{2}+n

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Find the value of

m

and the value of

n

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Writs a question that could give an answer of

\frac{a^{51} b^{-0}}{c^{3}}

\tan 2 u=\frac{2 \cot u}{\csc ^{2} u-2}

15

y=-x^{2}+3 x+4

. Be sure to show an

x / y

table and supporting work.

9^{x+2}=27^{x}

If there is more area below the

x

definite integral will be negative.

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y=e^{x} \quad[0,2]

III. Достатній рівень

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3

A B C D

- прямокутник,

S A

- перпендикуляр до площини

A B C, D C=\sqrt{2} \mathrm{~cm}, C B=1 \mathrm{~cm}

\angle S C A=30^{\circ}

. Знайдіть довжину перпендикуляра

S A

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Розв'язання

5

Factoring out the greatest co...

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What term must go in the space to complete the equality?

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8 y-6=

\square

(4 y-3)

Solve the equation :

\frac{d y}{d x}=\frac{x}{y}

y(x)=x^{2}+x+1

y(x+2)

Y=\frac{c_1}{y+c_2}

Complete the proofs using the most appropriate method. Some may require CPCTC.

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\triangle K L N \simeq \triangle M N L

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5

Trigonometry: Non-

90^{\circ}

Triangles: Sine Law - Calculate the indicated side or angle: Find KP

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17.1 \mathrm{ft}

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11 \mathrm{ft}

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14 \mathrm{ft}

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15 \mathrm{ft}

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5

. In the figure,

A B / / D E, G C / / D F, B C D

is a straight line,

C \hat{B} H=74^{\circ}, D \hat{C} G=148^{\circ}

E \hat{D} F=84^{\circ}

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C \hat{D} E

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A \hat{B} H

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7

. In the figure,

A B / / D F, E C / / G H, F \hat{E H}=26^{\circ}

E \hat{H} G=62^{\circ}

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D \hat{E} H

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A \hat{B} C

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8

. In the figure,

A C / / F G, D B / / F E

C \hat{B} H=74^{\circ}, D \hat{C} G=148^{\circ}

0

C \hat{B} H=74^{\circ}, D \hat{C} G=148^{\circ}

1

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C \hat{B} H=74^{\circ}, D \hat{C} G=148^{\circ}

2

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C \hat{B} H=74^{\circ}, D \hat{C} G=148^{\circ}

3

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C \hat{B} H=74^{\circ}, D \hat{C} G=148^{\circ}

4

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9

. In the figure,

C \hat{B} H=74^{\circ}, D \hat{C} G=148^{\circ}

5

is a straight line and

C \hat{B} H=74^{\circ}, D \hat{C} G=148^{\circ}

6

. Find the value of

C \hat{B} H=74^{\circ}, D \hat{C} G=148^{\circ}

7

C \hat{B} H=74^{\circ}, D \hat{C} G=148^{\circ}

8

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action and find the

x

-values at which

f

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84

f(x)=\frac{4 x}{x-3}

...