WorksheetsHonors Alg 2: Factoring Review 1.4,1.5, and 1.6
Total questions: 261
Worksheet time: 22hrs 45mins
1.5.1
Factor: x2−2x−8
(a)
1.5.2
Factor: x2+4x−21
(a)
1.5.3
Factor: x2+2x−15
(a)
1.5.4
Factor: x2+6x−7
(a)
1.5.5
Factor: x2+14x+24
(a)
1.5.6
Factor: x2−5x−36
(a)
1.5.7
Factor: 2x2−x−1
(a)
1.5.8
Factor: 6x2+x−2
(a)
1.5.9
Factor: 8x2−2x−3
(a)
1.5.10
Factor: 15x2−20x−10 Use the ^ key to signify an exponent
(a)
1.5.11
Factor: 12x2−11x−5
1.5.12
Factor: 28x2−35x−63
(a)
1.5.13
Factor: 6x2+72x+210
1.5.14
Factor: 32x2−76x+24
(a)
1.5.15
Factor: 56x2−53x+12
(a)
1.5.16
Factor: 60x2+22x−14
1.5.E1
Factor
3x2−13xy+4y2
(a)
1.5.E2
Factor
−4m2+11mn+3n2
(a)
1.5.E3
Factor
80p2+42pq−5q2
(a)
1.5.E4
Factor
2r2−11rs+5s2
(a)
1.5.E5
Factor
14d2−7dw−147w2
(a)
1.5.17
Factor
3x2−5xy−2y2
(a)
1.5.18
Factor
27x2+42xy+8y2
(a)
1.5.19
Factor
33x2−70xy−48y2
(a)
1.5.20
Factor
117x2−19xy−56y2
(a)
1.5.21
Factor
14x2−7xy−147y2
(a)
1.5.22
Factor
72x2+228xy−84y2
(a)
1.5.23
Factor
24x2−100xy+96y2
(a)
1.5.24
Factor
−16n2−2nm+3m2
(a)
1.4.1
Factor: 2x-8
1.4.13
Factor x2+6x+9
(x + 3)(x + 3)^2
Prime
1.4.31
Factor: 25x2−16
1.4.1+
Zoe has a ribbon that is 4x - 16 meters long. She wants to cut it into equal parts. Factor: 4x-16
1.4.43
Factor x3−125
(x - 5)(x^2 - 5x + 25)
1.4.2
Factor 4x-32
1.4.3
Factor 5x2+45x
1.4.4
Factor 6x3+3x2
1.4.5
Factor 4xy−x
1.4.6
Factor 14x5−7x3
1.4.7
Factor 35x4y6+7x2y3−xy
1.4.8
Factor 15x24y12+45x6y6−10x2y3
5x^2y^3(3x^{22}y^9 + 9^4y^3 - 2)
5y^2x^3(3x^{22}y^9 + 9x^4y^3 - 2)
10x^2y^3(3y^{22}x^9 + 9x^4y^3 - 2)
1.4.41
Factor (3g−2)2−16k2
1.4.42
Factor 4(5w−11)2−25(w+3)2
1.4.43
Factor x3−125
(x - 5)(x^2 - 5x + 25)
1.4.45
Factor w5+1
1.4.58
Factor: c10−1024m10 and select its factors
(c+2m)(c−2m)
(c4−2mc3+4m2c2−8m3c+16m4)
(c4+2mc3+4m2c2+8m3c+16m4)
(c4−2mc3+4m2c2−8c3c+16m4)
(c4−2mc3+4m2c2−8m3c−16m4)
1.4.56
Factor: a14−b14 and select its factors
(a+b)(a−b)
(a6−a5b+a4b2−a3b3+a2b4−ab5+b6)
(a6+a5b+a4b2+a3b3+a2b4+ab5+b6)
(a6−a5b+a4b2−a3b3−a2b4−ab5+b6)
(a6−a5b+a4b2−a3b3+b2a4−ab5+b6)
1.4.62
Factor: x4−81 and select its factors
(x2+9)(x+3)(x−3)
Prime: Wherever "n" is a power of 2 (2,4,6,8,16, etc.) for two terms being added together, the binomial cannot be factored
Prime: Wherever "n" is a multiple of 2 (2,4,6,8,10,12, etc.) for two terms being added together, the binomial cannot be factored
(x2+32)(x−32)
(x2+9)(x+9)(x−9)
1.4.59
Factor: a8+d8 and select its factors
(a+d)(a7−a6d+a5d2−a4d3+a3d4−a2d5+ad6−d7)
Prime: Wherever "n" is a power of 2 (2,4,8,etc.) for two terms being added together, the binomial cannot be factored
Prime: Wherever "n" is a multiple of 2 (2,4,6,8,10,12, etc.) for two terms being added together, the binomial cannot be factored
(a+d)(a−d)(a7−a6d+a5d2−a4d3+a3d4−a2d5+ad6−d7)
Prime: Wherever "n" is a power of 4,(4,16,64 etc.) for two terms being added together, the binomial cannot be factored
Simplify: 7p0
7
1
simplified
7p
The associative property means...
You can group the numbers however you want.
You can change a multiplication sign to a division sign.
You can leave one of the numbers off.
You can't solve the problem.
Simplify using the exponent properties 7d12r421d6r3
3d−6r−1
3d18r7
3d6r1
3d−6r−11
2x2z4
3x2y5z4
y627x15z3
y69x15z3
27x8yz4
y27x8z4
y2816x16z32
y28−16x16z32
16y28x16z32
−8x−8y3z−12
x4 - 10x3 + 35x2 - 50x + 24 ÷ x2 - 3x + 2
x2 - 7x + 12
x3 + 3x2 + 4x - 1
x2 - 1
x2 + 7x - 12
Divide
4x2y510x8y5
6x6y
25x6
25x6y
6x6
4y + 3x3 + 2y + 8x3 - 6y
(x+4)(x−6)(x−5)
x3−7x2−14x+120
x4−7x3−14x2+120x
−x3+7x2+14x+120
−x3−7x2−14x−120
The length of a rectangle is x - 5. The width is x + 1. What is the area?
x2 − 4x − 5
2x − 4
x2 + 6x − 5
none of these
(x5 + x3) - (6x - x3 + 6x5)
(3- 2x + 2x2) - (4x -5 +3x2)
A
B
C
D
A
B
C
D
A
B
C
D
A
B
C
D
(4x4 - 3x3 - 4x2 - x + 3)/(4x - 3)
x3 + x2 + x - 1
x3 - x - 1
x3 - 2x - 1
x3 - x2 + x - 3
Example: (d2)5
Example: c6 ⋅ c4
Example: h8 / h3
Simplify
x⁻⁶
x61
x⁶
-x⁶
x6−1
x0 =
1
y
x
0
Simplify: 7p0
7
1
simplified
7p
5 × (2 × 9) is also equal to:
5 x (2 - 9)
5 x (2 + 9)
(5 x 2) x 9
(5 x 2) + 9
The associative property means...
You can group the numbers however you want.
You can change a multiplication sign to a division sign.
You can leave one of the numbers off.
You can't solve the problem.
When a problem has parentheses, I should always do the numbers inside of the parentheses last.
What is the missing number?
6 + ____ = 7 + 6
4
13
7
9
5 + 9 = 14, so 9 + 5 =
11
14
15
16
3 x ____ = 9 x 3
7
9
27
11
What is the missing number?
8 + ____ = 2 + 8
5
10
4
2
8 + 4 = 12, so 4+8 =
12
3
4
14
What is the missing number?
4 x ____ = 6 x 4
4
6
7
24
5(3+6) = (5*3) + (5*6)
Which shows the Identity Property of Multiplication?
3 + 1 = 4
1 x 9 = 9
18 - 1 = 17
11 x 4 = 44
Simplify using the exponent properties 7d12r421d6r3
3d−6r−1
3d18r7
3d6r1
3d−6r−11
2x2z4
3x2y5z4
y627x15z3
y69x15z3
27x8yz4
y27x8z4
y2816x16z32
y28−16x16z32
16y28x16z32
−8x−8y3z−12
Simplify so there are no negative exponents in the answer.
12x5
12x9
7x5
7x4
Simplify: 2x9y12x5y4
6x−4y3
x46y3
2x412y3
y36x−4
Write using a single exponent: 103 x 105
1015
108
102
106
Write using a single exponent: (104)5
1020
101
109
106
Write using a single exponent: 3337
310
321
34
36
10−5
Write using a positive exponent:
50
105
1051
109
Simplify the following expression:
(xyz)0 =
0
1
xyz
-1
(84)2 = ?
168
816
6416
Simplify
2x6
2x
2x5
2x8
Simplify:
14x8y5
14x12y6
45x8y5
45x12y6
Example: (d2)5
Rewrite using positive exponents
24
1/24
42
1/42
The sum of 8 and 3
8+3
8⋅3
38
8−3
1.5.B
Which is the definition of similar binomials?
Binomials having corresponding like terms
Binomials having two terms
Binomials that both have squared terms
Binomials that feature the same operation (addition or subtraction)
1.5.B2
Which is the form of a quadratic trinomial?
ax2+bx+c
ax2+bx+c2
ax+bx+c
a2x+bx+c
1.5.B3
Which is not a guideline for factoring quadratic trinomials?
Factor out common factors
Determine the factors of the quadratic term
List the possible factor pairs of the constant term
Write the quadratic in factored form
All are guidelines for factoring quadratic trinomials
1.5.B4
Which is not a guideline for factoring quadratic trinomials?
Factor out common factors
Determine the factors of the binomial term
List the possible factor pairs of the constant term
Write the quadratic in factored form
All are guidelines for factoring quadratic trinomials
1.5.B5
Which is not a guideline for factoring quadratic trinomials?
Factor out two factors
Determine the factors of the binomial term
List the possible factor pairs of the constant term
Write the quadratic in factored form
All are guidelines for factoring quadratic trinomials
1.5.B6
Which is not a guideline for factoring quadratic trinomials?
Factor out two factors
Determine the factors of the binomial term
List the possible factor triples of the constant term
Write the quadratic in factored form
All are guidelines for factoring quadratic trinomials
1.5.B7
Which is not a guideline for factoring quadratic trinomials?
Factor out two factors
Determine the factors of the binomial term
List the possible factor triples of the constant term
Write the quadratic binomials in factored form
All are guidelines for factoring quadratic trinomials
1.5.R2
5c2h4x275c3h9x7−15c2h8x2+35c4h6x5
15c h^5 x^5 - 3h^4 + 7c^2h^2x^3
25c h^6 x^2 - h^2 + 3c^3h^4x^5
1.5.R3
Divide
12x3+14x2−104x+14 by 3x−7
1.4.B
Which of the following is not a rule for factoring binomials?
Differences can always be factored when the exponents are odd
Sums can be factored when the exponents are odd
Sums cannot be factored when the exponent is a power of 2 (2,4,8,16,etc.)
Sums cannot be factored when the exponent is a multiple of 2 (2,4,6,8,etc.)
When an even exponent is not a power of 2, rewrite it as a sum of odd powers and factor
1.4.B2
Which of the following is not a rule for factoring binomials?
Differences can always be factored when the exponents are odd
Sums can be factored when the exponents are even
Sums cannot be factored when the exponent is a power of 2 (2,4,8,16,etc.)
All are rules for factoring binomials
When an even exponent is not a power of 2, rewrite it as a sum of odd powers and factor
1.4.B3
Which of the following is not a rule for factoring binomials?
Differences can always be factored when the exponents are odd
Sums can be factored when the exponents are odd
Sums cannot be factored when the exponent is a power of 2 (2,4,8,16,etc.)
All are rules for factoring binomials
When an even exponent is not a power of 2, rewrite it as a sum of odd powers and factor
1.4.B4
Which of the following is not a rule for factoring binomials?
Differences can always be factored when the exponents are odd
Sums can be factored when the exponents are odd
Sums cannot be factored when the exponent is a power of 3 (3,9,27,etc.)
All are rules for factoring binomials
When an even exponent is not a power of 2, rewrite it as a sum of odd powers and factor
1.4.B5
The fundamental theorem of arithmetic states that...
every composite number can be written uniquely as the product of prime factors
every prime number can be written uniquely as the product of prime factors
every composite number can be written uniquely as the product of composite factors
every prime number can be written uniquely as the product of composite factors
None of these is correct
1.4.B6
The fundamental theorem of arithmetic states that...
every composite number can be written uniquely as the difference of prime factors
every prime number can be written uniquely as the product of prime factors
every composite number can be written uniquely as the product of composite factors
every prime number can be written uniquely as the product of composite factors
None of these is correct
1.4.R9b
Evaluate the expression when x=-3
9x2+x212x+(x+5)3
(a)
1.4.R9b
Evaluate the expression when x=-3
9x2+x212x+(x+5)3
(a)
1.6.1
Factor: x3+x2+2x+2
Enter response without spaces, and use "shift+6" for exponents)
(a)
1.6.2
Factor: n3+5n2+5n+25
Enter response without spaces, and use "shift+6" for exponents)
(a)
1.6.3
Factor: a3−4a2−11a+44
(Enter response without spaces, ensure each binomial begins with the term that has a variable (as applicable), and use "shift+6" for exponents)
(a)
1.6.4
Factor: −x3+2x2−121x+242
(Enter response without spaces, ensure each binomial begins with the term that has a variable (as applicable), and use "shift+6" for exponents)
(a)
1.6.5
Factor: −4+q3+4q−q2
(Enter response without spaces, ensure each binomial begins with the term that has a variable (as applicable), and use "shift+6" for exponents)
(a)
1.6.6
Factor: 3v2+v3+36+12v
(Enter response without spaces, ensure each binomial begins with the term that has a variable (as applicable), and use "shift+6" for exponents)
(a)
1.6.7
Factor: 2ar2−14r2+4ar−28r
(Enter response without spaces, ensure each binomial begins with the term that has a variable (as applicable), and use "shift+6" for exponents)
(a)
1.6.8
Factor: −32b3c+24b2c+12bc−9c
c(−8b+3)(4b−3)
c(−8b2+3)(4b+3)
c(−8b2+3)(4b−3)
−c(−8b2+3)(4b−3)
c(8b2+3)(4b−3)
1.6.9
Factor: 15a2c−4ac−8ab+30a2b
(Enter response without spaces, ensure each binomial begins with the term that has a variable (as applicable), and use "shift+6" for exponents)
(a)
1.6.10
Factor: 56y+42x2y+32xy+24x3y
(Enter response without spaces, ensure each binomial begins with the term that has a variable (as applicable), and use "shift+6" for exponents)
(a)
1.6.1
Factor: x3+x2+2x+2
1.6.2
Factor: n3+5n2+5n+25
1.6.3
Factor: a3−4a2−11a+44
1.6.4
Factor: −x3+2x2−121x+242
(x + 1)(-x^2 + 121)
(x - 2)(-x^2 + 121)
(x - 2)(-x^2 - 121)
(x - 11)(-x^2 + 22)
1.6.5
Factor: −4+q3+4q−q2
1.6.6
Factor: 3v2+v3+36+12v
1.6.7
Factor: 2ar2−14r2+4ar−28r
1.6.8
Factor: −32b3c+24b2c+12bc−9c
c(−8b+3)(4b−3)
c(−8b2+3)(4b+3)
c(−8b2+3)(4b−3)
−c(−8b2+3)(4b−3)
c(8b2+3)(4b−3)
1.6.9
Factor: 15a2c−4ac−8ab+30a2b
a(2b+c)(15a−4)
a(2b−c)(15a−4)
−a(2b+c)(15a−4)
a(2b+c)(15a+4)
a2(2b+c)(15a−4)
1.6.10
Factor: 56y+42x2y+32xy+24x3y
2y(3x2−4)(4x+7)
2y(3x2+4)(4x−7)
−2y(3x2+4)(4x+7)
2y(3x2+4)(4x+7)
2y(3x2−4)(4x−7)
1.5.E1
Factor
3x2−13xy+4y2
1.5.E2
Factor
−4m2+11mn+3n2
1.5.E3
Factor
80p2+42pq−5q2
1.5.E4
Factor
2r2−11rs+5s2
1.5.E5
Factor
14d2−7dw−147w2
1.5.17
Factor
3x2−5xy−2y2
1.5.18
Factor
27x2+42xy+8y2
1.5.19
Factor
33x2−70xy−48y2
(11x+6y)(3x -8y)
1.5.20
Factor
117x2−19xy−56y2
(13x + 8y)(9x+7y)
1.5.21
Factor
14x2−7xy−147y2
1.5.22
Factor
72x2+228xy−84y2
1.5.23
Factor
24x2−100xy+96y2
1.5.24
Factor
−16n2−2nm+3m2
(-8n + 3m)(2n + m)
1.5.1
Factor: x2−2x−8
(x +2)(x + 4)
1.5.2
Factor: x2+4x−21
(x + 3)(x +7)
1.5.3
Factor: x2+2x−15
(x + 3)(x +5)
1.5.4
Factor: x2+6x−7
(x + 1)(x + 7)
1.5.5
Factor: x2+14x+24
1.5.6
Factor: x2−5x−36
1.5.7
Factor: 2x2−x−1
1.5.8
Factor: 6x2+x−2
(2x + 1)(3x + 2)
1.5.9
Factor: 8x2−2x−3
1.5.10
Factor: 15x2−20x−10
(5(3x−4x−2)
(5(3x2−4x−2)
(3x - 2)(x + 1)
1.5.11
Factor: 12x2−11x−5
1.5.12
Factor: 28x2−35x−63
1.5.13
Factor: 6x2+72x+210
1.5.14
Factor: 32x2−76x+24
1.5.15
Factor: 56x2−53x+12
1.5.16
Factor: 60x2+22x−14
1.5.1
Factor: x2−2x−8
(x +2)(x + 4)
1.5.2
Factor: x2+4x−21
(x + 3)(x +7)
1.5.3
Factor: x2+2x−15
(x + 3)(x +5)
1.5.4
Factor: x2+6x−7
(x + 1)(x + 7)
1.5.5
Factor: x2+14x+24
1.5.6
Factor: x2−5x−36
1.5.7
Factor: 2x2−x−1
1.5.8
Factor: 6x2+x−2
(2x + 1)(3x + 2)
1.5.9
Factor: 8x2−2x−3
1.5.10
Factor: 15x2−20x−10
(5(3x−4x−2)
(5(3x2−4x−2)
(3x - 2)(x + 1)
1.5.11
Factor: 12x2−11x−5
1.5.12
Factor: 28x2−35x−63
1.5.13
Factor: 6x2+72x+210
1.5.14
Factor: 32x2−76x+24
1.5.15
Factor: 56x2−53x+12
1.5.16
Factor: 60x2+22x−14
1.1
Which answer matches the question?
That we are not our own but belong, body and soul, both in life and death, to God and to our Savior Jesus Christ.
God is the creator and sustainer of everyone and everything. He is eternal, infinite, and unchangeable in his power and perfection, goodness and glory, wisdom, justice, and truth. Nothing happens except through him and by his will.
That we are not our own but belong, body and soul, both in life and death, to God.
God created us male and female in his own image to know him, love him, live with him, and glorify him. And it is right that we who were created by God should live to his glory.
That we are not our own but our souls, both in life and death, to God and to our Savior Jesus Christ.
1.2
Which question matches the answer?
"That we are not our own but belong, body and soul, both in life and death, to God and to our Savior Jesus Christ."
What is our only hope in life and death?
What is God?
How many persons are there in God?
How and why did God create us?
What is our only certainty in life and death?
1.3
What scripture is this catechism based on?
Romans 14:7–8
John 14:7–8
Matthew 14:7–8
Mark 14:7–8
Luke 14:7–8
Who are the 2 main characters?
Loralai and Rory
Luke and Loralai
Rory and Logan
Babette and Ms.Patty
Who was Rory´s first boyfriend?
Dean
Logan
Jess
Tristan
Who is Rory´s bff?
Lane
Loralai
Suki
Paris
Who is Loralai´s bff?
Suki
Lane
Luke
Rory
Who Proposes to Rory?
Logan
Dean
Jess
Tristan
Where does Rory go to college?
Yale
Harvard
Princeton
Randolph Macon
What is the name of Babette's cat that dies?
Kitty
Sugar
Cinnamon
Coco
Where does Rory and Loralai live?
Stars Hallow
Hallow Stars
Heart Hallow
Circle Hallow
Who is Rory´s dad?
Christopher
Luke
Richard
Logan
Who is Lukes nephew?
Jess
Dean
Logan
Tristan
Where did Rory originally want to go to college?
Yale
Harvard
Princeton
Chilton
Who is this?
Luke
Dean
Jason "Digger"
Christopher
Who is this?
Kirk
Logan
Lulu
jess
who is this?
Dean
Jess
Logan
Tristan
Who is this?
Mrs. patty
Loralai
Paris
Rory
Who is this?
Rory
Loralai
Anna
April
Who is this?
Loralai
Rory
Richard
Emily
Who is this?
Lane
Rory
April
Paris
Who is this?
Michelle
Luke
Kirk
Ross
Who are Rory´s grandparents?
Richard and Emily Gilmore
Loralai Gilmore and Christopher Hayden
Straub and Francine Hayden
Mitchum and Shira Huntzberger
Who is this character?
Piccolo
King Piccolo
Master Roshi
Mr. Popo
Who is this character?
Master Roshi
King Piccolo
King kai
Gohan
Who is this character?
Bubbles
Little Kai
Vegeta
Sprinkles
Who is this character?
Krillin
Majin Buu
Goku
Raditz
Who is this character?
Yamcha
Tienshinhan
Gohan
Nappa
Who is this character?
Raditz
Deoxys
Son Gotan
Vegeta
Who is this character?
Krillin
Korren
Majin buu
Trunks
Who is this character?
Tienzinhan
Krillin
King kai
Tienshinhan
Who is this character
Mr. Dodo
Krillin
Mr. Popo
Yamcha
Who is this character
Frieza
Beerus
Chi chi
Bubbles
Who is this character
Gohan
Gotenks
Goten
Goku
Who is this character
King picolo
Demon king
Old Piccolo
King Piccolo
Who is this character?
Bulma
Sarah
Chi chi
Bubbles
Who is this character?
Beerus
Majin buu
Piccolo
Frieza
Who is this character?
Piccolo
Napa
Nappa
Master Roshi
Who is this character?
Goku
Goki
Vegeta
Goten
Who is this character?
Bubbles
Chichi
Bulma
Yamcha
Who is this character?
Gohan
Vegeta
Raditz
Nappa
Who is this character?
Picolo
Tienshinhan
Piccollo
Piccolo
Who is this character?
Gohan
Gotin
Goten
Gotenks
Who is this character?
Trunks
Branches
Yohan
Bulma
Who is this character?
Bulma
Android 19
Android 18
Chi chi
Which scholar is represented by the vehicle shown and based on the following characteristics:
Overall vehicle description:
Every day deserves more fun
Making daily journeys extraordinary.
Transform routine drives into thrilling escapes.
Features:
Up to 51 Combined Est. MPG
Maia
Callie
Izzy
Kiley
Willow
Which scholar is represented by the vehicle shown and based on the following characteristics:
Overall vehicle description: Calm. Confident. Refined. 3 rows of seating. Plenty of headroom and space. And an engine that has uncompromised power when you want it.
Interior cabin description: Commanding, but also calm and elegant on the inside. Sound-dampening technology, Enhanced active noise control, acoustic laminated door glass, and other subtle technologies mitigate noise, vibration and the outside world.
Maia
Callie
Izzy
Kiley
Willow
Which scholar is represented by the vehicle shown and based on the following characteristics:
Overall vehicle description:
Built for those who dream of unbound adventure
Highly customizable
Adaptable
Everyone knows what it is, the OG off-roader, wild-and-crazy V-8 model lives to see another year.
Maia
Callie
Izzy
Kiley
Willow
Which scholar is represented by the vehicle shown and based on the following characteristics:
Overall vehicle description:
Impressive power and efficiency
Elegant cabin with excellent legroom
Advanced safety technology
Volvo's S90 Plug-In Hybrid blends a surprising 455 hp with refined comfort and advanced safety tech.
While it prioritizes comfort over razor-sharp handling, its powerful motor and long driving range make it a compelling option for eco-conscious luxury seekers who value effortless highway cruising.
Maia
Callie
Izzy
Kiley
Willow
Which scholar is represented by the vehicle shown and based on the following characteristics:
Overall vehicle description:
Adult-friendly third row, acres of cargo space, family-friendly interior amenities.
Plenty of cabin space
Choice of drivetrains
A lot of standard equipment
1500-Watt Power Outlets
When you drive a Grand Highlander Hybrid, you can count on your vehicle being able to navigate through traffic or any other terrain just like any other Grand Highlander would. Plus, our batteries never have to be plugged in, and are covered by a warranty (covering 10 years or 150,000 miles) you can depend on.
Maia
Callie
Izzy
Kiley
Willow
Which scholar is represented by the vehicle shown and based on the following characteristics:
Overall vehicle description:
Enhanced tech, fresh styling, and a twin-turbo inline-six
Superior ride quality, available with a smooth and powerful twin-turbo inline-six, upper trims offer luxury-car cabins.
The 2025 Ram 1500 is a truck that exists at the intersection of elbow grease and indulgence.
0-60 in 4.7 seconds
The maximum towing capacity for the 2025 Ram 1500 is 11,580 pounds.
5- or 6-passenger, 4-door pickup (Room for the homies and their gear)
Landon
Callie
Izzy
Kiley
William
Which scholar is represented by the vehicle shown and based on the following characteristics:
Overall vehicle description:
Next-generation transportation system designed to get cargo and people to the moon, Mars, and beyond
World's most powerful launch vehicle ever created
Intended to be fully reuseable
Able to refuel in space
Potential to advance society
Landon
Willow
Izzy
Kiley
William
