Solve for the value of x. A (10x - 22) (8x + 12)° D

Q: Solve your x. P(2x +6)° (3x+ 14)°

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Q: Solue for X the equation in where o i-3 505 -L53 A3= and B = -404 5A=68-3X 6B-3X

A: The given matrices are A=-153-404  and  B=01-3505. The  given equation is 5A=6B-3X. Solve for X as…

Q: Solve for x. W x + 18 D x + 12 Y -X C X

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Q: 14. Area of the rectangle = 22 2x + 1 3x+1

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Q: 2. J dx 4x² 11x + 2 Hint: rewrite the denominator to express it in the form t²-a².

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Q: 231. y= (2x³ – x? + 6x + 1)°

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Q: solve for x. 7 - 5√x + 4 = − 3

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Q: Solve the equation by multiplying both sides by the LCD. 9 X X-8=- OA. {-9,1} O B. {-=-1} O c.…

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Q: Solve for x using the image as a reference. The perimeter of the triangle is 36 units. x = 12 x = 2…

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Q: Solve for x. 2* = 32 %3D The solution is x =

A: The given equation is 2x=32.

Q: Replace ? with an expression that will make the equation valid. d (2 − 3x²) 7 = 7 (2-3x²) 6 ? dx

A: Differentiate using power rule and chain rule of differentiation. Power Rule of differentiation:…

Q: W

A: When all sides of parallelogram are equal, then diagonal bisects each other at 90°

Q: Which equation finds the area of a square with a side length of 5n4 units? o 5n = 25n° square units…

A: Given Data isSide length of square = 5n4Area = ?

Q: Solve for x. x/x+6−2/x+5=1x+23/x2+11x+30

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Q: X – 20 \x a

A: GIVENSTRAIGHT ANGLE

Q: Solve for x. - 45 — х — 8х X =

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Q: Simplify. 9 -10 -4 9 3v y 3w w-9v°y Use only positive exponents in your answer.

A: The expression can be simplified by using the product of powers. The formula for product of powers…

Q: Solve the equation. 6. +6 x-6 x-6

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Q: Replace? with an expression that will make the equation valid. d (8x +9)5 = 5(8x +9)4 ? dx The…

A: The given equation, ddx8x+95=58x+94×?. To Find : The missing place.

Q: Replace? with an expression that will make the equation valid. d (3x+7)=4(3x+7)³ ? dx The missing…

A: We have to replace ? sign with an expression that will make the following equation valid

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.