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Tasya [4]
3 years ago
13

Drag the tiles to the correct boxes to complete the pairs. Not all tiles will be used

Mathematics
1 answer:
gladu [14]3 years ago
7 0

Answer:

Part 1) 2x^{2}-32=0----> (-4,4)

Part 2) 4x^{2}-100=0----> (-5,5)

Part 3) x^{2}-55=9----> (-8,8)

Part 4) x^{2}-140=-19----> (-11,11)

Part 5) 2x^{2}-18=0----> (-3,3)

see the attached figure

Step-by-step explanation:

Solve each quadratic equation

Part 1) we have

2x^{2}-32=0

Adds 32 both sides

2x^{2}=32

Divide by 2 both sides

x^{2}=16

take square root both sides

x=\pm4

therefore

The solutions are (-4,4)

Part 2) we have

4x^{2}-100=0

Adds 100 both sides

4x^{2}=100

Divide by 4 both sides

x^{2}=25

take square root both sides

x=\pm5

therefore

The solutions are (-5,5)

Part 3) we have

x^{2}-55=9

Adds 55 both sides

x^{2}=9+55

x^{2}=64

take square root both sides

x=\pm8

therefore

The solutions are (-8,8)

Part 4) we have

x^{2}-140=-19

Adds 140 both sides

x^{2}=-19+140  

x^{2}=121

take square root both sides

x=\pm11

therefore

The solutions are (-11,11)  

Part 5) we have

2x^{2}-18=0

Adds 18 both sides

2x^{2}=18

Divide by 2 both sides

x^{2}=9

take square root both sides

x=\pm3

therefore

The solutions are (-3,3)

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Step-by-step explanation:

-26=10A+8

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Answer:

Mark has 13 marbles

Don has 40 marbles

Step-by-step explanation:

Let the number of Mark's Marbles = M

Let the number of Don's Marble = D

D = 1 + 3M - - - - (1)  (Don has 1 more than 3 times the number of marbles Mark has)

D + M = 53 - - - - - (2) (total number of marbles is 53)

puttin the value of D from equation (1) into equation (2)

(1 + 3M) + M = 53

1 + 3M + M = 53

1 + 4M = 53

4M = 53 - 1 = 52

4M = 52

M = 52 ÷ 4

M = 13

finding D by putting the value of M (M = 13) into equation 1

D = 1 + 3M - - - - (1)

D = 1 + 3 (13)

D = 1 + 39

D = 40

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Don has 40 marbles

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4 years ago
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Prove the formula for (d/dx)(cos−1(x)) by the same method as for (d/dx)(sin−1(x)). Let y = cos−1(x). Then cos(y) = and 0 ≤ y ≤ π
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Answer:

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Step-by-step explanation:

Given the differential (d/dx)(cos−1(x)), to find the equivalent formula we will differentiate the inverse function using chain rule as shown below;

let;

y = cos^{-1} x \\\\taking \ cos\ of\ both\ sides\\\\cosy = cos(cos^{-1} x)\\\\cosy = x\\\\x = cosy\\\\\frac{dx}{dy} = -siny\\

\frac{dy}{dx} = \frac{-1}{sin y}  \\\\from\ trigonometry\ identity,\ sin^{2} x+cos^{2}x = 1\\sinx = \sqrt{1-cos^{2} x}

Therefore;

\frac{dy}{dx} = \frac{-1}{\sqrt{1-cos^{2}y } }

Since x = cos y from the above substitute;

\frac{dy}{dx} = \frac{-1}{\sqrt{1-x^{2}} }

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