solve in terms of Tf

Q: Solve for X (length of BC) when the length of AB is 2.9 inches and the length of AC is 6.8 inches A

A: See the attachment. Send feedback please.

Q: ら. solve for x. ら 14

A: From the given figure,  x(7) = 5(14)

Q: Solve for x. 10

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Q: Solve for x: 4ª = 38

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Q: Solve csc(4x) 2 = 0 for the four smallest positive solutions

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Q: Solve  equation. |x2 + 6x + 1 | = 8

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Q: Solve for x. 11 2x + 32 C A B x+31

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Q: B

A: Given,  A circle with tangent BD and secant BC  We have to find the value of x.

Q: solve for t v = -gt +v0

A: Consider the given equation.

Q: Solve for x. x-7 A

A: Q.11)  Given: To find: x

Q: Solve (4D2 – 4D+1)y=100.

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Q: Solve for x: 27

A: Let's find x value.

Q: y =

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Q: X 8.

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Q: Solve for x. 40

A: We are given the following figure.

Q: Solve for x. 10 3.

A: Property of secants : BC x AC =  CD x CE

Q: Solve for the specified variable.

A: We have to solve for specified variable: V=43πr3 for r. Rewriting the equation, V=43πr33V=4πr3

Q: 2. Solve x in the quadratic equation when b = 0.

A: Given query is to find the value of x in a quadratic when b is zero.

Q: HW: solve for x CA) 13x<12x - 5|

A: To solve |3x| &lt;=|2x-5|

Q: Solution:

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Q: Solve for x: e3x = 8

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Q: 13

A: We solve this by fact that , 2 chords intersect at a point.

Q: Solve for x. (7x +31)

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Q: solve for x.6x−2 = 36

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Q: Solve

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Q: Solve for r. 20

A: Topic-Geometry

Q: 35 2x 21

A: Given information:

Q: Solve csc(3r) – 2 = 0 for the four smallest positive solutions %3D

A: We have to find first 4 values of x

Q: Solve 2-D

A: Introduction:   A differential equation is an equation that contains the derivative of an unknown…

Q: Solve for x. 3 10

A: The figure of the circle is given by

Q: Solve for x. 27

A: Details solution is given below :

Q: 2/2

A: Here we have to solve the value of x by using pythagoras theorem  Since it is a right angled…

Q: Solve for x. 2 8

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Q: Solve for x. 24 3.

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Q: 4.

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Q: Solve for x. |4

A: If a tangent and a secant intersect in the exterior of a circle, then the square of  the measure of…

Q: 33°

A: Sum of all angles of a triangle is always 180°

Q: Solve for x. 18 24 IS

A: Solution of the problem as follows

Q: Solve for x. (3x + 10)° R 65°

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Q: Solve for x: A. 14.

A: Since AB is median so B is mid point  That means  2(4x+12)=112

Q: Solve for x. R (35 + x)° 121°

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Q: Solve the equation. √(3x + 7) + 1 = x

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Q: Solve the formula y = 3x + – 86 for x. |

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Q: Solve v5x 4 1=4 for a.

A: Given: 5x+1=4

Q: 一一2

A: We solve this to write the same format in both side of the equality.

Q: Solve for x 11 + 7x 67°

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Q: 16

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Q: Solve for x. 4

A: Let C=4,E=2 and A=x We find the value of x C2=E·A+E 42=2x+216=2x+42x=12x=6