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Q: 19. Maggie maintains a daily caloric intake of 1,800 calories. Her breakfast had 630 calories and…

A: Given data :  Total intake of 1, 800 calories. Her breakfast had 630 calories  Her lunch intake…

Q: Solve for x and y. AABC O x O x Oz O x B ADEF 18 10 D 10 CB X 11.6, y = 14.29 11.6, y = 15.29 12.6,…

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Q: Evaluate. (Be sure to check by differentiating!) √3+4x² 8 + 4x dx, x# - 2

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Q: Find x. Then, find LM. K 4x - 2 3x + 3 X = LM = %3D

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Q: 3) 4) 4 x-3 x-6 4.

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A: Given a circle with intersecting chords RT and QS. Chords interesect at point P. RP = x, PT = x+3,…

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Q: 2. ydx = x(1+ xy*)dy %3D

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Q: 3. Solve for y. yo 11.2 I1.2

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Q: 3) Copy and complete the following table. g(x) f(x) (fo g) (x) |x| а. b. ? x - 1 x + 1 с. ? d. Va…

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Q: Expand completely. (3z 1) ar + ba + cr+ da² + ex + ƒ %3D d = and f=

A: Given 3x-15=ax5+bx4+cx3+dx2+ex+f To do  Find the value of a, b, c ,d ,e and f in the expansion

Q: 6.) Solve for x. V5 2.

A: Given triangle is :   To find the value of x

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Q: 4.) The femperature in Gary, Indiana, is 4 dearees Fahrenheit on Monday. The temperature aros by 8.5…

A: Temperature on Monday=  4 degree Fahrenheit Temperature drop on Tuesday= 8.5 degrees Temperature…

Q: 7. The surface area of a cylinder is given by the formula SA = 2лr²+2лrh, where r represents the…

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Q: |cos“(2 a x)d x

A: Use the formula in the integral to solve the square term. 1+cos2x=2cos2xcos2x=1+cos2x2 Using this…

Q: Questi Solve this equation for y. y + 3 = -2(x – 1) O y = -2x 1 O y = -2x - 5 Oy- -2x - 4 O v - 2x +…

A: you can clearly understand if you follow the below solution

Q: olve. SHOW WORK. y" + 27y = 2e2t – 3t

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Q: S. For x #9, X- 3)* -? (x-3) - ? x²-9 A A -1 - 3 1 C T-3 z+3 T-3 I+3 DE

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Q: 2-6. Solve: Find all the solutions for each equation. 2.) x* + 9x2 + 8 = 0 3) -3x2 – 9x = 6

A: 2. x4+9x2+8=03. -3x2-9x=6

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Q: A 2. AC = x. BC = X. AB = 16. Find x in simplest form. В

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Q: х — 7 %3D V3х- 21

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Q: *+ xx + x = 0 has a centre at the origin. %3D

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Q: ntegrate. Show the step-by-step computation.

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Q: sec²(3vt) dt (4) VE

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Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.