Add 8 8 + 5 21 2 V17

Q: Evaluate 7 + 5(x – 4)³ for x = 6.

A: Substitute 6 for x in the given expression to calculate the value of the expression for x=6.

Q: Evaluate 8 + 2(x – 7)4 for x = 10.

A: Given: Let p=8+2x-74 To Find: To evaluate the given expression at x=10

Q: Subtract. 1 3 . 27 .

A:

Q: Add: 3 1 34 2 3 4

A: By using the property of  addition

Q: 87. (2p - 1)(p + 3) + (7p + 4)(p+ 3)

A:

Q: Evaluate 8 + 6(x – 3)² for x = 13.

A: Given , The function as f(x)=8+6(x-3)2 and we have to determine the value of the function at x=13

Q: Find 2+4+6+8+⋯+(2 * 2^22).

A:

Q: Subtract. 4 1/3- 3 4/9

A: First, we convert the mixed fractions into improper fractions

Q: 4 26 3a

A:

Q: Simplify: [3 + (273 + 325) ]² – 9 92. N/5

A:

Q: Evaluate  ( 3 . ( 5/6 ) - 1/2 )

A: ( 3 . ( 5/6 ) - 1/2 )

Q: Subtract. 1 5 5 6

A:

Q: 2" (24))

A: (a) Given infinite series is: ∑n=1∞n!22n2n!xn Let us consider: un=n!22n2n!xnun+1=n+1!22n+12n+2!xn+1…

Q: 3 (32)5 = %3D

A: note that (xa)b = x ab

Q: Subtract: 5∛16 - 11∛ 2.

A: To solve the problem of radical, we have to take common part outside the equation so that expression…

Q: Add. 8 9 1/3

A: Given:

Q: 3) 24 12

A: We can find the value of x as below

Q: 2/8 – 7/32 =

A:

Q: 3/2 Find

A:

Q: Add. 4 4a + 3

A: Here given

Q: Add. 8. 1/3

A: Given: The expression

Q: Find:    (8/15)  + (5/12)

A: To addition of 815 and 512 First, let us find the LCM of the denominators 15 and 12 15= 1*3*5…

Q: 4. Multiply. х — 3 (x? + 2х + 1) —х3 — х2 3 — х

A:

Q: 4. Зп 3n°

A:

Q: Subtract. 6√7-9√7

A: Solution :-

Q: 2. V22 8

A:

Q: find -1 2 5+1 s(5+1)²

A:

Q: -7/5 divided by (1/2 - (-1/4))

A: -75÷12--14 To simplify it we apply PEMDAS order of operation first simplify the parenthesis part

Q: Find 1 5 2

A:

Q: 7. Simplify. 4 Va

A: See the attachment

Q: simplify. (8/27)2/3

A: It is known that the radical formula is defined as axn=axn. So,the expression 82723 can be converted…

Q: 2. 21 +3

A:

Q: 2(17/5)

A: Consider the given expression 2(17/5)

Q: Subtract 6.8 5.7

A: To subtract 6.8 from 5.7

Q: Find x. 31.8 7 14.3

A: The given circle is:We have to find the value of x.From the figure we can say that,Length of…

Q: Evaluate: 8 3 6 2 -1 5 -3 4

A: We have to evaluate the determinant  value of the matrix . A determinant is a particular type of…

Q: Reduce: 0/8

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

Q: 7=4a

A: Given: 7=4a

Q: Evaluate : 3 + 6(x - 2)3 for x = 4

A: Given :           3+ 6x-23

Q: Evaluate х2 + 2х — 1 х3 — х

A:

Q: Subtract. 2 27 3 4 3 2 (Simplify your answer.) 27

A: Answer is given below

Q: Зх — у 2 7

A:

Q: 3115.8/7.2

A: Given number is 3115.8/7.2  And as per the given question we need to divide a/b where a=3115.8 and…

Q: Simplify: ( 4/25)3/2

A: To simplify, 42532

Q: 0.4x-5.6+5=25

A:

Q: 5. 24)2.16

A:

Q: Subtract 2/ 4+√6 − 2/ 4−√6.

A:

Q: Find: 7. 2B 3. 6 8. a 9 20

A:

Q: 0 1 20

A:

Angles in Circles

Angles within a circle are feasible to create with the help of different properties of the circle such as radii, tangents, and chords. The radius is the distance from the center of the circle to the circumference of the circle. A tangent is a line made perpendicular to the radius through its endpoint placed on the circle as well as the line drawn at right angles to a tangent across the point of contact when the circle passes through the center of the circle. The chord is a line segment with its endpoints on the circle. A secant line or secant is the infinite extension of the chord.

Arcs in Circles

A circular arc is the arc of a circle formed by two distinct points. It is a section or segment of the circumference of a circle. A straight line passing through the center connecting the two distinct ends of the arc is termed a semi-circular arc.