Find the area of a segment of a circle if the central angle of the segment is 500 and the radius is 15. 15

Q: 6. 2x-y=-6 x+y=-3 4x-2y = -2 2x-y = 3

A:

Q: 2. (2,6) & (-9, 3)

A:

Q: John does five push-ups on the first day of a 30 day month and then increases the number of push-ups…

A:

Q: 24 32 16

A:

Q: A bakery sells chocolate cakes that cost $12 to produce. The overhead cost to run the bakery is…

A: Given  Cost price of cake C=$12 Overhead cost V=$200 Number of chocolates sold x=100

Q: 5. Solve 38+3 – 38+2 = 1458

A:

Q: y 25 15

A: Use Pythagoras theorem.

Q: solve for A =  2 4 0 0     4 2 0 0 0 0 2 4 0 0 4 2

A:

Q: Solve. 7 = 60

A: We have to solve the equation: 7x=60 Taking log both sides, we get log7x=log60 We know property of…

Q: cube x and then subtract the result from 150

A:

Q: 4x+6 75° 1759 %24

A:

Q: Solve. x+4 19 3. X = 12 X = 20 X = 53 X = 61

A: Given x+43 = 19

Q: The sum of a number y and four is 13

A: Given data : The sum of a number y and four is 13.

Q: 9. Sz+ 8y +7z= 4 6r + Sy + 5z = 6 6r + 5y +5z =5

A: Question 9: According to the given information it is required to solve the system of linear…

Q: Jacob is four years younger than Lucas. The product of their ages is 117. How old are they?…

A:

Q: SOLVE FOR x & y M 40 K Y.

A: The value of the x and y needs to be evaluated

Q: Solve. -1 9. 25 27

A: To solve for 'x':

Q: Find the area of the right triangle with vertices J(6, 5), K(1, 7), and L(2, −5).

A: We know that the area of the right angle triangle is 1/2*base*height

Q: solve 28

A:

Q: 3lw-6/-72M

A:

Q: Solve 6x - 5 66x

A: Given: 6x-566x

Q: 14 28

A: Follow next step

Q: Solve for a a %3D 2m²

A: Solve for a

Q: 4. Solve 6yx +2–12 = 18

A: Given : 6x+2 -12 =18

Q: Solve -3 +4- 2, = e++2y ,3

A:

Q: 2. Solve for 0. 6. 10

A: The figure of the triangle is  To evaluate: The value of θ

Q: Solve 23*- = 32. A. x 11 B. x 1 C. x 2 D. x 4

A:

Q: to 79 173

A:

Q: 18

A:

Q: What is 5 times the sum of 9 and M

A: sum of 9 and M 9+M

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.