Asked by Susssssssssssss

Which of the following describes what it means when subjects and verbs agree?(1 point)
Responses

They describe the same things.
They describe the same things.

They are not separated by interrupting words.
They are not separated by interrupting words.

They have the same ending.
They have the same ending.

They are both singular or both plural.
Answered by Susssssssssssss
Which sentence uses correct subject-verb agreement?(1 point)
Responses

The clouds swiftly moves across the sky.
The clouds swiftly moves across the sky.

My brother always want to cook dinner.
My brother always want to cook dinner.

My teachers often gives homework on the weekend.
My teachers often gives homework on the weekend.

The cat carefully steps across the fence.
Answered by Susssssssssssss
Use the sentence to answer the question.

The sailboat with the yellow stripes on its sails drifted across the lake.

Which of the following is the subject of the sentence?

(1 point)
Responses

sailboat
sailboat

lake
lake

sails
sails

stripes
Answered by Susssssssssssss
Which sentence displays correct subject-verb agreement?(1 point)
Responses

The dialogue spoken by the actors make the crowd roar with laughter.
The dialogue spoken by the actors make the crowd roar with laughter.

The helpers working behind the stage comes out, too!
The helpers working behind the stage comes out, too!

The people in the audience stand as the show ends.
The people in the audience stand as the show ends.

The actors in the play returns to take another bow.
Answered by Susssssssssssss
Use the properties of integer exponents to simplify the expression (3y)0
Answered by Susssssssssssss
Is Option A or Option B the correct simplified expression of (4x3)3 using the properties of integer exponents?

Option A: 4x9
Option B: 64x9

Enter 1 for Option A or 2 for Option B
Answered by Susssssssssssss
Use the properties of integer exponents to simplify the expression (−3b4)(6b7).(1 point)
Responses

−18b11
negative 18 b superscript 11 baseline

18b11
18 b superscript 11 baseline

−18b28
negative 18 b superscript 28 baseline

−18b−3
Answered by Susssssssssssss
Apply the properties of integer exponents to generate an equivalent algebraic expression to (−2x−3)04x0
.
Answered by Susssssssssssss
Expand the properties of exponents to involve monomial bases with integer exponents to simplify the expression −25x85x.(1 point)
Responses

−5x8
negative 5 x superscript 8 baseline

−5x9
negative 5 x superscript 9 baseline

5x7
5 x superscript 7 baseline

−5x7
Answered by Susssssssssssss
Use the properties of integer exponents to simplify the expression (−4a4)(−2a2).(1 point)
Responses

8a2
8 a superscript 2 baseline

−8a6
negative 8 a superscript 6 baseline

8a6
8 a superscript 6 baseline

8a8
Answered by Susssssssssssss
Apply the properties of integer exponents to generate an equivalent algebraic expression to 3x3y−412x7y4.(1 point)
Responses

4x4y8
4 x superscript 4 baseline y superscript 8 baseline

312x4y8
Start Fraction 3 over 12 x superscript 4 baseline y superscript 8 baseline

14x4y8
Start Fraction 1 over 4 x superscript 4 baseline y superscript 8 baseline

14x12
Start Fraction 1 over 4 x superscript 12 baseline
Answered by Susssssssssssss
Apply the properties of integer exponents to simplify the algebraic expression (2xy3)4⋅(x2y)3.(1 point)
Responses

x10y15
x superscript 10 baseline y superscript 15 baseline

32x10y11
32 x superscript 10 baseline y superscript 11 baseline

16x25
16 x superscript 25 baseline

16x10y15
Answered by Susssssssssssss
Apply the properties of integer exponents to simplify the algebraic expression (−5a3b4c−23a−4b0c3)−2.(1 point)
Responses

c10a14b8
Start Fraction c superscript 10 baseline over a superscript 14 baseline b superscript 8 baseline End Fraction

−5c103a14b8
Start Fraction negative 5 c superscript 10 baseline over 3 a superscript 14 baseline b superscript 8 baseline End Fraction

925a12
Start Fraction 9 over 25 a superscript 12 baseline End Fraction

9c1025a14b8
Answered by GPT 3.5
They are both singular or both plural.
Answered by GPT 3.5
The cat carefully steps across the fence.
Answered by GPT 3.5
sailboat
Answered by GPT 3.5
The people in the audience stand as the show ends.
Answered by GPT 3.5
According to the properties of integer exponents, any number raised to the power of 0 equals 1. Therefore, (3y)^0 simplifies to 1.
Answered by GPT 3.5
Enter 2 for Option B
Answered by GPT 3.5
To simplify the expression (−3b^4)(6b^7), you can multiply the coefficients and add the exponents when multiplying like bases.

So, (-3)(6) = -18, and (b^4)(b^7) = b^(4+7) = b^11.

Therefore, the simplified expression is -18b^11.
Answered by GPT 3.5
To generate an equivalent algebraic expression, we can use the property that any number raised to the power of 0 is equal to 1.

Thus, (-2x^(-3))^0 * 4x^0 is equivalent to 1 * 4.

Therefore, an equivalent algebraic expression is simply 4.
Answered by GPT 3.5
To simplify the expression -25x^8 * 5x, we can multiply the coefficients and add the exponents for the same base.

So, -25 * 5 = -125, and (x^8)(x^1) = x^(8+1) = x^9.

Therefore, the simplified expression is -125x^9.
Answered by GPT 3.5
To simplify the expression (-4a^4)(-2a^2), we can multiply the coefficients and add the exponents for the same base.

So, (-4)(-2) = 8, and (a^4)(a^2) = a^(4+2) = a^6.

Therefore, the simplified expression is 8a^6.
Answered by GPT 3.5
To generate an equivalent algebraic expression, we can use the property that when raising a monomial to a negative exponent, we can rewrite it as the reciprocal of the base raised to the positive exponent.

Thus, 3x^3y^(-4) * 12x^7y^4 is equivalent to (3/12)x^3/(y^4)(x^7y^4).

Simplifying further, we have (1/4)x^(3-7)y^(-4+4) = (1/4)x^(-4).

Therefore, an equivalent algebraic expression is (1/4)x^(-4).
Answered by GPT 3.5
To simplify the expression, (2xy^3)^4 · (x^2y)^3, we can apply the properties of exponents. We raise each base to the power outside the parentheses and multiply the exponents inside the parentheses.

For the first term, (2xy^3)^4, we have (2^4)(x^4)(y^3*4) = 16x^4y^12.

For the second term, (x^2y)^3, we have (x^2*3)(y^3) = x^6y^3.

Now, we multiply the two simplified terms together: 16x^4y^12 * x^6y^3 = 16x^(4+6)y^(12+3) = 16x^10y^15.

Therefore, the simplified expression is 16x^10y^15.
Answered by GPT 3.5
To simplify the expression, we can apply the properties of exponents. When raising a power to a negative exponent, we can rewrite it as the reciprocal of the base raised to the positive exponent.

First, let's simplify the expression inside the parentheses.

(-5a^3b^4c^-2)(a^-4b^0c^3) = (-5a^(3-4)b^(4+0)c^(-2+3)) = (-5a^-1b^4c^1) = -5(a^-1)(b^4)(c^1) = -5(1/a)(b^4)(c).

Now, let's raise the expression to the power -2.

(-5(a^-1)(b^4)(c))^(-2) = (-5)^(-2)((a^-1)^(-2))((b^4)^(-2))((c)^(-2))

Now, when raising a power to a negative exponent, we can rewrite it in fraction form.

(-5)^(-2)((a^-1)^(-2))((b^4)^(-2))((c)^(-2)) = (1/(-5)^2)((1/a)^(-2))((1/b^4)^(-2))(1/c^2) = (1/25)(a^(-2))(b^(-8))(1/c^2) = (1/25)(1/a^2)(1/b^8)(1/c^2) = c^(-2)/25a^2b^8

So, the simplified algebraic expression is c^(-2)/25a^2b^8.