JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+...

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JSUNIL TUTORIAL

Transcript of JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+...

Page 1: JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+ I), (2x— I) and (x— 5) are factors of 4x3— 16x2 —x-i- 4. If x and y are

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Page 2: JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+ I), (2x— I) and (x— 5) are factors of 4x3— 16x2 —x-i- 4. If x and y are

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Page 3: JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+ I), (2x— I) and (x— 5) are factors of 4x3— 16x2 —x-i- 4. If x and y are

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Page 4: JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+ I), (2x— I) and (x— 5) are factors of 4x3— 16x2 —x-i- 4. If x and y are

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Page 5: JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+ I), (2x— I) and (x— 5) are factors of 4x3— 16x2 —x-i- 4. If x and y are

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Page 6: JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+ I), (2x— I) and (x— 5) are factors of 4x3— 16x2 —x-i- 4. If x and y are

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Page 7: JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+ I), (2x— I) and (x— 5) are factors of 4x3— 16x2 —x-i- 4. If x and y are

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Page 8: JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+ I), (2x— I) and (x— 5) are factors of 4x3— 16x2 —x-i- 4. If x and y are

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Page 9: JSUNIL TUTORIAL · 14 15 16 Page 5 of 10 oachln Ifx=2+ find (x — , (2x—1) 5), Find whether (2x+ I), (2x— I) and (x— 5) are factors of 4x3— 16x2 —x-i- 4. If x and y are

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7300 Brochure 16x2

7300 Brochure 16x2

NATIONAL SENIOR CERTIFICATE EXAMINATION · PDF fileArea DGEF = DE x EF = x tan 60 ⁰ (3 – 2x) = x. 3.(3 – 2x) = 3.x (3 – 2x) EF = 3 – 2x x tan 60⁰ (3 – 2x) (2) 8.3 A(x)

NATIONAL SENIOR CERTIFICATE EXAMINATION · PDF fileArea DGEF = DE x EF = x tan 60 ⁰ (3 – 2x) = x. 3.(3 – 2x) = 3.x (3 – 2x) EF = 3 – 2x x tan 60⁰ (3 – 2x) (2) 8.3 A(x)

2x + 8 = 32 6x - 6 = 12 a) x = 12 b) x = 3 21 = 2x + 6 10x – 30 = 100 c) x = 7.5 d) x = 13.

2x + 8 = 32 6x - 6 = 12 a) x = 12 b) x = 3 21 = 2x + 6 10x – 30 = 100 c) x = 7.5 d) x = 13.

Lcd 16x2 Baris

Lcd 16x2 Baris

 · Exercise 5.3 2x + 3y = sin x Differentiating both sides with respect to x, we get — sin x dx dx dx dy cosx — 2 dx 2x + = sin y dy dx cos x Question 2: 2x + = sin y Answer

 · Exercise 5.3 2x + 3y = sin x Differentiating both sides with respect to x, we get — sin x dx dx dx dy cosx — 2 dx 2x + = sin y dy dx cos x Question 2: 2x + = sin y Answer

1 Differentiation trigonometric functions.notebook€¦ · — cos cos 2 x 4 sec4 x tan x 4 tan3 x sec2 x tan2 -x sec2 -x sec2 x tan2 tan2 x tan 21 + 2x sec2 2x sin + sin2 x) cos4

1 Differentiation trigonometric functions.notebook€¦ · — cos cos 2 x 4 sec4 x tan x 4 tan3 x sec2 x tan2 -x sec2 -x sec2 x tan2 tan2 x tan 21 + 2x sec2 2x sin + sin2 x) cos4

Specification · 2020. 4. 6. · 2 tan 1 —tan 2 4 sin 700 sec 700 sin 2x cos 2x tan 2x 2 sin x cos x cos2 x — sin2 x 2 cos2 x — 1 1 — 2 sin2 x 2 tan x 1 — tan2 x Double

Specification · 2020. 4. 6. · 2 tan 1 —tan 2 4 sin 700 sec 700 sin 2x cos 2x tan 2x 2 sin x cos x cos2 x — sin2 x 2 cos2 x — 1 1 — 2 sin2 x 2 tan x 1 — tan2 x Double

Z c. Alg Chapter 23.pdf · 22E 22F 23A 23B 23C 1) 12 = 2x 2 x;2; 18 = 2x ;2x 3 1) 75 =;2x §x 5; 45 = ;2x 3 x 2 1) 3 1) trinomial 1) 2 GCF=2x3=6 GCF=3x 5= 15 2) 2 2) X 2) 3 2) 30

Z c. Alg Chapter 23.pdf · 22E 22F 23A 23B 23C 1) 12 = 2x 2 x;2; 18 = 2x ;2x 3 1) 75 =;2x §x 5; 45 = ;2x 3 x 2 1) 3 1) trinomial 1) 2 GCF=2x3=6 GCF=3x 5= 15 2) 2 2) X 2) 3 2) 30

LED 16x2 Interfacing

LED 16x2 Interfacing

Find the product. 1.(2x + 3)(3x – 7) 2.(x – 11)(x + 11) = 6x 2 – 5x – 21 = x 2 – 121 = 5(2x + 5) Factor. 3. 10x + 25 4. 28x 2 + 35x 5. x 3 + 2x 2 + 4x.

Find the product. 1.(2x + 3)(3x – 7) 2.(x – 11)(x + 11) = 6x 2 – 5x – 21 = x 2 – 121 = 5(2x + 5) Factor. 3. 10x + 25 4. 28x 2 + 35x 5. x 3 + 2x 2 + 4x.

M3U6D6 Warm-up: Find the zeroes: 1.x 2 – 6x – 16 = 0 2.2x 2 + 7x + 5 = 0 (x-8)(x+2)=0 x-8=0 or x+2=0 x=8 or x=-2 (2x+5)(x+1)=0 2x+5=0 or x+1=0 2x=-5 or.

M3U6D6 Warm-up: Find the zeroes: 1.x 2 – 6x – 16 = 0 2.2x 2 + 7x + 5 = 0 (x-8)(x+2)=0 x-8=0 or x+2=0 x=8 or x=-2 (2x+5)(x+1)=0 2x+5=0 or x+1=0 2x=-5 or.

CHAPTER 6 –5y = -11 Solve for y in terms of x. 2x + y = 0 y = -2x then SOLVE BY SUBSTITUTION Substitute the value of y into the second equation x –5y = -11 x –5(-2x) = -11 x+

CHAPTER 6 –5y = -11 Solve for y in terms of x. 2x + y = 0 y = -2x then SOLVE BY SUBSTITUTION Substitute the value of y into the second equation x –5y = -11 x –5(-2x) = -11 x+

8051 Interfacing LCD 16x2

8051 Interfacing LCD 16x2

x +y = 4 2x +3y =3 x = , y

x +y = 4 2x +3y =3 x = , y

2x 4y 10 2 x + 4y 2x + 4y = 102 x + 4y + 102= 180 2x = 102 - 4y 51 – 2y + 4y + 102 = 180 2y + 153 = 180 2y = 27 x = 51 - 2y x = 51 – 2(13.5) x = 51 – 27.

2x 4y 10 2 x + 4y 2x + 4y = 102 x + 4y + 102= 180 2x = 102 - 4y 51 – 2y + 4y + 102 = 180 2y + 153 = 180 2y = 27 x = 51 - 2y x = 51 – 2(13.5) x = 51 – 27.

Mrs. Rivas. (x − 26) + x = 180 x − 26 + x = 180 2x − 26 = 180 2x = 206 x = 103 103 77 Same-side Interior angles 103 + 77 = 180 Mrs. Rivas.

Mrs. Rivas. (x − 26) + x = 180 x − 26 + x = 180 2x − 26 = 180 2x = 206 x = 103 103 77 Same-side Interior angles 103 + 77 = 180 Mrs. Rivas.

ANALYTIC TRIG!!!!!!!. Trig Identities sin^2x + cos^2x = 1 tan^2x + 1 = sec^2x 1 + cot^2x = csc^2x sin(-x) = -sinx cos(-x) = cosx tan(-x) = -tanx.

ANALYTIC TRIG!!!!!!!. Trig Identities sin^2x + cos^2x = 1 tan^2x + 1 = sec^2x 1 + cot^2x = csc^2x sin(-x) = -sinx cos(-x) = cosx tan(-x) = -tanx.

Equations Solving problems: x + x + 1= 43 2x +1 -1 = 43 – 1 2x = 42 2 2 Solution: x = 21.

Equations Solving problems: x + x + 1= 43 2x +1 -1 = 43 – 1 2x = 42 2 2 Solution: x = 21.

Display LCD (16x2)

Display LCD (16x2)

J - s3.amazonaws.com fileProblem Set 80 22. y = x + sin x + arctan (X2) + e" csc (2x) cos x dy = dx cos x(l + cos x) - (x + sin x)(-sin x) cos2 x + 2 ~ + e X[-2 csc (2x) cot (2x)]

J - s3.amazonaws.com fileProblem Set 80 22. y = x + sin x + arctan (X2) + e" csc (2x) cos x dy = dx cos x(l + cos x) - (x + sin x)(-sin x) cos2 x + 2 ~ + e X[-2 csc (2x) cot (2x)]