12) 45 be 30° a 512

Q: Solve each triangle. Round answers to the nearest tenth. 66 B. O mLA=24°, a=3.7, b=6.8 O mLA=24°,…

A: Solution is below

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A: Given we have to rotate triangle 270degree counterclockwise

Q: Find the missing angle If m/ABD = 36°, find %3D AA D m/DBC- C

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Q: AC = ; AB = %3D A 45° 45°

A:

Q: 3x +28 5x 52 2x 10 B.

A:

Q: The area of this triangle is 241. Find the length of AB. 70° B 27

A: Given Area of ∆ABC=241

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A:

Q: Which equation would help you find the missing side length in the right triangle shown? 12 in. 10…

A: According to Pythagoras theorem, for a right triangle Hypotenuse ² = base ² + height ². Hypotenuse…

Q: if B=5pi/6, a=9, c=7 calculate the area of the triangle.

A: here one angle between two side is given  so area formula  A = (1/2)acsinB here side a = 9…

Q: 3) Use the law of cosines to solve for angle C in the triangle with a = 12.7, b = 6.12, and c= 15.2.…

A:

Q: In a ABC triangle  If C=165 degrees, a=10 m, b=12 m, then find all missing parts

A:

Q: . Find the length of the missing side in the given right triangle. 17 15

A: Given,          A right triangle ABC is shown below :

Q: Calculate the height corresponding to side AC in the following figure, if it is known that BC = 30,…

A:

Q: Solve for the missing sides using pythagorean theorem or special right triangle rules. 30 15 a 5/3 a…

A:

Q: 1) 65

A: As per guidelines we have to solve the 1st one. For other solution please repost

Q: 1. Solve for the length of the missing side in each of the following triangles: a. b. с. 8. a 41°…

A:

Q: Given the triangle 33 22 find the area of the triangle. 21

A: Apply heron's formula to find the area of triangle:

Q: 9. Solve for all angles of the triangle. 23, \18 B 20

A:

Q: use the triangle in Figure 6.5. Express your answers in simplest radical form. If b = 8 meters, find…

A:

Q: Use the law of cosines to solve that SAS triangle. b=5, c=11, A=30.

A:

Q: Find the value of a in the right-angled triangles: a) b) 2,1 1,5 9,3

A:

Q: Use the Pythagorean Theorem to find the missing side of each right triangle. Leave your answer as a…

A: Topic - pythagoras Theorem

Q: 1. In triangle ABC, ZA is a right angle and mZB = 45°. Find BC. If your answer is not an integer,…

A: First we will use angle sum property to find the measure of angle C.

Q: Refer to the figure. 9. 13 20 a) Find the angle opposite the longest side. b) Find the area of the…

A: Answer

Q: In oblique triangle ABC, A = 12°, B = 75°, and a = 20. %3D Find b to the nearest tenth.

A: In △ABC,A = 12°,       B = 75°a = 20b = ?

Q: 15. Use the Law of Cosines to solve an oblique triangle, if: a =4; b 6; c = 9

A: Given, An oblique triangle with a = 4b = 6c = 9 Using the law of cosine we have to solve the…

Q: In a ABC triangle  If a=6.5 m, b=7.9 m, A=51 degrees, then find all missing parts

A:

Q: Are the two triangles similar? 18 20 16 12 15 24

A: Similar triangles are two or more triangles with the  same shape, equal pair of corresponding…

Q: Determine the remaining sides and angles of the triangle ABC. A = 110.7°, C=20.3°, AB = 1 B = ВС ~…

A: Given:   A=110.7°C=20.3°AB=1

Q: 20. 7. 31.6 7

A:

Q: Given the triangle below, find csc(0). Enter an exact answer in fraction form. 3 4 5

A: Since this is a multiple question, according to the Bartleby answering rule, only first question is…

Q: In the accompanying diagram of right triangle ABC, AB = 4 and BC = 7.* What is the length of AC to…

A: In a right-angled triangle: According to the Pythagoras theorem:

Q: 3) Use the law of cosines to solve for angle C in the triangle with a = 12.7, 6 = 6.12, and c= 15.2.…

A: Given data :a=12.7b=6.12c=15.2

Q: AABC is a right triangle. If AC = 7 and BC = 8, find AB. form

A:

Q: Solve each right triangle ABC with angle C as the right angle. 6. ZA = 55°, c = 25 8. ZA = 62°, a =…

A: B. (6). Given a right angled triangle ABC with angle C as the right angle. Also given that ∠A=55°,…

Q: Find all missing parts of triangle ABC if A=51 degree, a=6.5ft, and b=7.9ft

A:

Q: Solve each triangle. Round answers to the nearest tenth. 14 68.2 B. mLA=21.8°, b=24.6, c=29.4 O…

A: topic - trigonometric ratios

Q: Elinor determined that a triangle with side lengths 6, 10, and 8 does not form a right triangle. 62…

A: Given,           A triangle with side lengths 6,10 and 8 does not form a right triangle.We know…

Q: 9. Solve for all angles of the triangle. A 23 18 20

A:

Q: 2. Solve the right triangle ATRY by finding all missing sides and angles. R 53 t = 27 Y

A:

Q: Refer to right triangle ABC in which C = 90°. Solve each triangle.     a=7.12, c =8.44

A:

Q: Find the distance between the two points in simplest radical form. (6, 2) and (4, –2) Answer: Submit…

A: See the details solution in below

Q: 1. If ŌA = 4i + 3j, OB = 6i - 2j, OC = 2i-j, find AB, BC and CA, and deduce the lengths of the sides…

A: As per the company's guidelines, we are supposed to solve first question for you, kindly repost…

Q: use the triangle in Figure 6.5. Express your answers in simplest radical form. If b = 10 feet, find…

A: The given triangle is a right angle triangle in which the rest angles have been given.…

Q: 1. Find the length of the missing side in the given right triangle. 17 15 А. 8 В. 23 С. 64 D. 4

A: Given, Take the missing side of the given right angle be X Using the pythagorean theorem, a2+b2=c2…

Q: Given the triangle below, find sec(0). Enter an exact answer in fraction form. 24 25 7

A:

Q: 12. The area of a triangle is 80 in“. Find the length of the s ncluded between the angles A = 35°…

A: Explanation and solution is given below.....

Q: Refer to right triangle ABC with C = 90°. Solve for all missing parts. a = 24.3 cm and  c = 48.1 cm

A:

Power Operation

Power operation is topic of algebra in Math. It is use to represent repeated multiplication. Very big number and very small number can be easily express using power operation. Power operation is useful in many fields. In space engineering, it helps in representing the distance or size of particular heavenly body. In medical field, it is used to represent very small size. In medical field it helps to mention size of bacteria or virus. 

Exponents

The exponent or power or index of a variable/number is the number of times that variable/number is multiplied by itself.