y varies jointly as x and z, and y 54 when x36 and z 9.

Q: Differentiate y=x^x^1/2

A:

Q: y varies jointly as x and z. y = 72 when x = 3 and z = 8. Find y when x = 8 and z = 4. y =

A: Given that

Q: dy 2ry = 1+ y? , y(2) = 3 da

A:

Q: y= e^7x  y`(0)=?

A:

Q: If y varies jointly as x and z when x = 5, y = 80, and z = 8, what is y when x = 16 and z = 2?

A:

Q: The adjusted R accounts for the number of independent variables by

A: The adjusted R-squared is now updated. For more than one predictor in the model, it is getting…

Q: y varies directly as x and inversely as the square of z. y 16 when x = 72 and z 6. Find y when x = 3…

A:

Q: Find XY when X(-7, 10 ) and Y(3,4)

A: we have to find XY when X-7,10 and Y3,4

Q: If y=5+ V3x +1, find y' when x = 5. 1 А. 13 В. C. 15 D. 16

A: Given,    y=5+3x+1

Q: Find the value of y when x = 7. ア=ー4r %3D

A: Given by Y= -4x when x = 7 Hence, Y= -4(7) Y= -28

Q: y varies directly as x. y 56 when x= 4. Find y when x = 13.

A: Given that y directly varies with x , need to find y when x is 13.

Q: express your answer in terms of x, where y = y(x).) = 1 3 + y = -3 (x, y) =

A: Given: x4-y3=1 x3+y=-3

Q: Suppose the relationship between Y and X is given by: Y = 30 - 25X What is Y when X is -100?

A:

Q: If y varies jointly as x and z when x = 5, y = 80, and z = 8, what is y when x = 16 and z = 2?

A:

Q: y = 3x/2 from x = 0 to x = 335 243 1 335 162 335 3.

A:

Q: SSX = 172.5, SSY = 80.6, and Σ[(X – MX) (Y – MY)] = 95.33, r = :

A: Given information, SSX = 172.5, SSY = 80.6, and Σ[(X – MX) (Y – MY)] = 95.33 SSXY= Σ[(X – MX) (Y –…

Q: y varies directly as x and inversely as the square of z. y = 72 when x = 54 and z = 3. Find y when x…

A:

Q: (a) y = x³ + 4x 15 at x = 0, h = 0.25

A: Note: Here we are solving problem (a) For reaming problem please submit it again. Given: y=x3+4x-15,…

Q: Find the arc legnth over:

A: To determine the arc length of the function.

Q: 1. x = 4t3 – t2 +7t and y = t – 6

A:

Q: If y varies jointly as x and the square root of z and if y = 60 when x = 2 and z = 9, find y when x…

A: The value of y is:

Q: 3) y--x+4| A) B) C) D)

A: Graph of modules function

Q: y varies jointly as x and z. y=72 when x=6 and z=4. Find y when x=8 and z=2.

A:

Q: Differentiate y = 4sin (x) + 11x and evaluate y (0). Enter the value y (0) in the box and upload…

A: topic - derivative of a function

Q: y varies directly as x, and y 4.5 when x = 5. What is y when x = = 12?

A: Given,            y varies directly as x, and y=4.5 when x=5.

Q: y varies jointly as x and z. y = 40 when x = 5 and z= 4. Find y when x = 8 and z = 5. y =

A: Since y varies jointly with x and z. Therefore the relationship between y ,x and z is  y= k xz ----1

Q: Find y da2 x = 5+t2, y = t- t

A:

Q: Find the value of y when x = 3. y = 10 – 3x %3D

A: Given equation             y= 10-3x

Q: Differentiate. y = (r2 – 4r)e" %3D

A: Given,            y = r2 - 4r er

Q: If x varies directly as y, and x=42 when y=6, find x when y=9.

A:

Q: Find the approximate change in y = 3x2 – xz, from 2 to 2.004

A: Find the approximate change in y=3x2-x12from 2 to 2.004.

Q: If z varies jointly as x and y and z = 60 when x = 5 and y = 6,  find z when x = 7 and y = 6

A:

Q: 3)x=y=11 2x+v=19

A: Topic = Equations

Q: y' +y lnx = 0

A:

Q: y"+ 2y' + 10y = δ(t − t0)

A:

Q: Assume that y varies jointly as x^2 and w and inversely as z. If y=10 when x=2.5​, w=8 and z=20​,…

A:

Q: The value of y varies directly as x and z, and y = 120 when x = 6 and z = 4. What is the value of y…

A:

Q: Find y'when yex = 3y+ x and y(0)=3

A:

Q: vz 3y 8-x2-y? 1. dzdxdy 0 0 x2+3y2

A: Disclaimer: "Since you have asked multiple questions, we will solve the first question for you. If…

Q: Find // (4x + 2y)dA where D = {(x, y) | a² + y? 0}

A:

Q: *y + y = 4+ 2x

A: Given, x2y+y5=4+2x                           ...(1)

Q: y = = [ot (x): [=-x≤x≤r]

A: Given function is y=−cotx. We have to plot the graph of the given function in −π≤x≤π.

Q: Find the value of y when x=2 y=1/7(x+5) 4y=5(x-1)

A: Given equations, y=17x+5                         ...(1) 4y=5x-1                         ....(2)

Q: What is y′(x) when y(x)=(2x)^8?

A:

Q: y varies inversely as x. y = 12 when x = 7. Fin y when x = 6.

A: y varies inversely as x, y=12 when x=7

Q: Find XY when X(-7,10) and Y(3,4)

A:

Q: If y varies jointly as x and z and y = 60 when x = 10 and z = -3, find y when x = 8 and z = 15.

A:

Q: Find y' when ye2x = 3y+ x² and y(0)=3

A:

Q: y=(x+5)^x Differentiate

A: Solution: y=(x+5)^x dydx=ddx((x+5)x)

Family of Curves

A family of curves is a group of curves that are each described by a parametrization in which one or more variables are parameters. In general, the parameters have more complexity on the assembly of the curve than an ordinary linear transformation. These families appear commonly in the solution of differential equations. When a constant of integration is added, it is normally modified algebraically until it no longer replicates a plain linear transformation. The order of a differential equation depends on how many uncertain variables appear in the corresponding curve. The order of the differential equation acquired is two if two unknown variables exist in an equation belonging to this family.

XZ Plane

In order to understand XZ plane, it's helpful to understand two-dimensional and three-dimensional spaces. To plot a point on a plane, two numbers are needed, and these two numbers in the plane can be represented as an ordered pair (a,b) where a and b are real numbers and a is the horizontal coordinate and b is the vertical coordinate. This type of plane is called two-dimensional and it contains two perpendicular axes, the horizontal axis, and the vertical axis.  

Euclidean Geometry

Geometry is the branch of mathematics that deals with flat surfaces like lines, angles, points, two-dimensional figures, etc. In Euclidean geometry, one studies the geometrical shapes that rely on different theorems and axioms. This (pure mathematics) geometry was introduced by the Greek mathematician Euclid, and that is why it is called Euclidean geometry. Euclid explained this in his book named 'elements'. Euclid's method in Euclidean geometry involves handling a small group of innately captivate axioms and incorporating many of these other propositions. The elements written by Euclid are the fundamentals for the study of geometry from a modern mathematical perspective. Elements comprise Euclidean theories, postulates, axioms, construction, and mathematical proofs of propositions.

Lines and Angles

In a two-dimensional plane, a line is simply a figure that joins two points. Usually, lines are used for presenting objects that are straight in shape and have minimal depth or width.