Use math and English sentences to describe how to use cross multiplication to solve the equation. [1/(x-2)]=[(x-5x)]

Q: Solve: √(x + 10) - 4 = x.

A:

Q: Solve the equation. x(x2-x-1)=(x2-2x)(x+1)-2x

A: Expand both sides and combine like terms.

Q: Solve: 1094(x)= -3. X=

A: Follow next step

Q: Solve for x and y. -15 -11 -10 .5 8 -10

A:

Q: 4] Find and solve the value of X in the equation: 5cosX = 4 - X3

A:

Q: | 3x– 2|<|x-1| Solve X –

A: We can solve it graphically. By drawing grapha of |3x-2| and |x-1|. We will choose interval for…

Q: Show how to use algebra to solve. 14 ≥ -2(3x - 4)

A:

Q: - x+|

A: Put 1/12 at the place of x and take LCM and solve it.

Q: Solve e-2x=1/3

A: Solve :  e-2x=13

Q: Use logs to solve 2x+5 = 3x+5

A:

Q: X-15&lt;3x+9&lt;2x+13 solve for x

A: The given inequality is,

Q: help me solve (x^2 - 4x + 8) / (x-2) step by step?

A: Given expression :

Q: Solve the following equation algebraically. Explain your procesnj 0 = 18x++87x'+3x²-108x

A: Given equation is: 18x^4 + 87x^3 + 3x^2 - 108x = 0 Taking 3x as common term we get, 3x(6x^3 + 29x^2…

Q: 4x-9=3.5x-9 solve for x

A: We subtract 3.5x from both sides

Q: Find all real solutions  square root of x-3=x-3

A:

Q: 12 f(x) = さ+3

A:

Q: 7= -3/4x-5  solve for x.

A:

Q: Solve: 2x+I ×ナ1 5

A:

Q: Can you solve this?? "Maths" (X²)x - 2xx + 1 = 0 X = ?? %3D

A: Given: x2x - 2xx + 1 = 0

Q: Solve the equation. 10x x+ 9 x - 81 9 + x- 9 O x= 3 O x = 9, x = -9 O x = 3, x = -3 There is no…

A: From the given problem:   9x-9+xx+9=10x2x2-819x+9+xx-9x-9x+9=10x2x2-81....Taking L.C.M.   As we know…

Q: I need help solving (x^2 - 4x + 8) / (x-2) step by step?

A:

Q: 6x+3=-8x+115 Solve for X

A: The given is to find the value of x.

Q: |2x -1 x+7 x+4| 6. x-1 x+1 Solve x the equation x +23

A:

Q: Look at the equation 8 = 7-2x What do you get if you add 2.x to each side of the equation?

A: Given8=7-2x

Q: Algebraically solve for x: 7 2x x + 1 4

A:

Q: 12. Solve for x. (бх - 21)°

A:

Q: 17. Solve the equation x-3x' + 3x +x-6 0

A: We have to find the solution

Q: Algebraically solve for x: -3 1 + x+3 2

A:

Q: Can you solve this?? "Maths" (X2)x - 2xx + 1 = 0 X = ??

A: Given equation, x2x-2xx+1=0 To find the value of x.

Q: 10. (x² – 2x + 1)e2 dr

A: Integrate function using integration by parts

Q: 2x − 5 = 8  Solve for x

A:

Q: Solve the Equation  15/x=8 -1/x

A: Solve the equation:

Q: Solve. 2x X-4 x+2 x+2

A:

Q: 1 x+1 II

A:

Q: Solve: x^2 + 2x = 4

A: Compare this with ax2+bx+c=0 So, a=1 , b=2 and c=-4

Q: how to solve: x+5/10=1/5+x-1/2

A: We have  x+5/10=1/5+x-1/2 .Step 1: The least common denominator of 10, 5, 2 is 10 .Therefore,…

Q: (&*+12)+5-8x+12 Based on the equation above, what is the value of 5x+1?

A:

Q: Example 4: Solve iii) y" + 2y' – 3y = 7x – 3x?. -

A:

Q: Solve the equations (x + 3)* – 18 = -2 12 + (x – 5)° = -15 X = & X =

A: Here we need to solve the given two equations.for that we use basic mathematics operations.

Q: 1. Solve: (x + 2)5 – 1 = 3

A:

Q: Solve csc2 (x) = 2 over (-0o, x). %3D

A:

Q: Solve 5x – 3 &lt; 3x +1 when(i) x is an integer,                                    (ii) x is a real…

A:

Q: Solve the equation. x+ 5 6+ x 8x 8x + 3 O x = 2 O x = 1 O x = 3 O x = 0

A: we use inverse mathematics operations

Q: Solve the equation algebraically. Verify your results using a graphing utility. 5(x - 2) - 2(3x + 1)…

A: Given: 5x-2-23x+1=41-2x+x

Q: 9 Solve the equation = x x = - 3 3x 7.

A:

Q: how to solve (x) =5x-1, find h(1)

A:

Q: (1) Solve x'= 2. -36

A: Since, you have posted multiple questions but according to guidelines we will solve first question…

Transformation of Graphs

The word ‘transformation’ means modification. Transformation of the graph of a function is a process by which we modify or change the original graph and make a new graph.

Exponential Functions

The exponential function is a type of mathematical function which is used in real-world contexts. It helps to find out the exponential decay model or exponential growth model, in mathematical models. In this topic, we will understand descriptive rules, concepts, structures, graphs, interpreter series, work formulas, and examples of functions involving exponents.