Find two numbers whose product is 36 if one of the numbers is 1 more than twice the other number. O The numbers are ó and 6 or -6 and -6 The numbers are and 8 or -4 and -9 The numbers are 4 and 9 or -8 and – O The numbers are 3 and 12 or -3 and -12

Q: Multiply. 2x +2 2x+6 6x + 18 2x -2 2x +2 2x+6 6x + 18 2x2 - 2 (Simplify your answer.)

A: To multiply: The expression 2x+26x+18·2x+62x2-2. Calculation: In the expression 2x+2, 2 is common,…

Q: 9w2=12w+5

A:

Q: Find a2, a3, a4, a1= -3,  an= 10+2an-1

A:

Q: Add. (-9 + 5x6 + 6x4) + (6x6 - 2x4+7) O 11 + 4x6 - 2x² -3x6 + 3x4 + 13 11x6 + 4x4-2 O 4x² O 13x10

A: Add:- (-9+5x6+6x4)+(6x6-2x4+7) Sol:- -9+11x6+4x4+7 11x6+4x4-2 So, third option is correct.

Q: Simplify. 8(2x³y-3x)-x+5 O 16x³y - 24x O 16x³y - 4x + 5 10x5y - 32x + 40 16x³y - 25x + 5

A:

Q: Multiply. (-9x³)(7x4) O 16x' 7 O-63x12 O 16x12 O-63x7

A: As we know from the exponent rule: ab·ac=ab+c   (a). The given expression is: -9x37x4

Q: How many multiples of 17 are greater than -50 and less than 50

A: We have to find number of multiples of 17 greater that -50 and less than 50.

Q: Todt 5(-37+4)

A: Given,   ∫  -3t+410dt

Q: If a= (-2, 10,-5) and b= (2,-3,-6), find a-b

A: The problem is asking us to find the difference between two vectors a and b. The vectors are given…

Q: -5/ 6a + 2V6a

A:

Q: a/a-6 = -2/a-1

A: Here we have to find the value of 'a'.

Q: Divide. y + 10y +21 y +7

A: Dividey2+10y+21y+7

Q: Simplify. (3 + 2x)(3-2x) 0 9+ 4x 09-4x² O 3-4x O9-4x

A:

Q: 13t - 7 - 10t = 2

A:

Q: Multiply. (5w+3)(6w²-2w+7) Simplify your answer.

A:

Q: Simplify. 5-2(2W-2) + w O-3w-9 O*3w+9 O 3w+9 O 3w-9

A:

Q: The sum of 12 and r

A: Solution ) sum means addition So addition of 12 and r  = 12 + r

Q: d. 1 3a+18 = 1 - 8 a+6

A:

Q: Multiply. (9x³ + 4) (6x² + 7x + 5) (9x3 = O +4) (6x² + 7x +5) (Simplify your answer.)

A:

Q: (24) Half the product of a number t and 48

A: The objective is to half the product of a number t and 48.

Q: 2 V ² +1 dx

A:

Q: Find 4A + 2B. A = 1 62 48 B= -2 5 9-6

A: here is the solution:

Sequence and Series

A sequence is defined as a collection of things. Series is defined to sum the things one by one in the sequence.  It was invented by German mathematician Carl Friedrich Gauss.