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---
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title: Week 4 English II Graded Assignment
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tags:
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- english II
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categories:
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- graded assignment
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---
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{{< border type="question" >}}
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**1**) A good essay needs revision.
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True
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False
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{{< /border >}}
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{{< border type="tip" Title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**2**) 20-25 percent of time and words may be given to illustrations while writing an essay.
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True
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False
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**3**) Sentences and paragraphs must not remain connected while writing an essay.
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True
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False
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**4**) A good essay must not have synopsis.
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True
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False
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**5**) When we write to argue, the final part usually takes an overview and reaches an acceptable conclusion.
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True
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False
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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---
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title: Week 5 English II Graded Assignment
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tags:
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- english II
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categories:
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- graded assignment
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---
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{{< border type="question" >}}
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**1**) ‘Preetham has been returning late every evening. He really ____ speak to his boss about leaving a little earlier.’
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Ought to
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Can
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Might
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Will
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**2**) Identify the modal auxiliary in the following sentence:
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*' This might be your can of water.'*
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Can
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Be
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Might
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Your
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**3**) Identify the modal auxiliary in the following sentence:
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*She could be here tomorrow.*
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Be
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Could
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Here
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All of the above
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**4**) The modal auxiliary ‘may’ denotes number, person, and gender.
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True
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False
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**5**) ‘Could you shut the door?’ ‘Could ’ here denotes
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Permission
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Ability
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Request
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Suggestion
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**6**) What does the modal auxiliary in the following sentence denote?
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*Can you do everything on your own?*
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Possibility
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Ability
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Suggestion
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Request
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**7**) What does the modal auxiliary in the following sentence denote?
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*It could be a happy accident.*
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Possibility
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Ability
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Suggestion
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Request
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**8**) ________ you join us, please? (formal context)
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Will
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Would
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**9**) The use of __________ is preferred in reported speech.
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Will
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Would
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}
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{{< border type="question" >}}
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**10**) My friend is not picking up the call. She _______ be busy.
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Could
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Would
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{{< /border >}}
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{{< border type="tip" title="Solution" >}}
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{{< /border >}}

‎content/exercises/graded-assignments/statistics-1/q1.md‎

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@@ -126,4 +126,102 @@ Let's find the value of `a` for the parabola equation $y=ax^2 + bx + c$ that pas
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Let's find the parabola for two points and slopes that are consistent. For a parabola with the equation $y = x^2 + 2x + 1$:
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- Passes through (0, 1), with slope 2.
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- Passes through (2, 9), with slope 6.
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{{< home/parabola_from_slopes x1="0" y1="1" m1="2" x2="2" y2="9" m2="6" >}}
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{{< home/parabola_from_slopes x1="0" y1="1" m1="2" x2="2" y2="9" m2="6" >}}
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This tool calculates the shortest distance between two lines in 2D. Enter the coefficients for each line in the form `Ax + By + C = 0`.
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### Example 1: Parallel Lines
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Calculate the distance between `3x + 4y + 10 = 0` and `6x + 8y + 5 = 0`.
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{{< home/distance_between_lines a1="3" b1="4" c1="10" a2="6" b2="8" c2="5" >}}
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---
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### Example 2: Intersecting Lines
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The distance is 0 for intersecting lines like `2x + y - 5 = 0` and `x - y + 1 = 0`.
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{{< home/distance_between_lines a1="2" b1="1" c1="-5" a2="1" b2="-1" c2="1" >}}
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---
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### Example 3: Coincident Lines
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These are the same line, so the distance is 0.
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{{< home/distance_between_lines a1="1" b1="2" c1="3" a2="2" b2="4" c2="6" >}}
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---
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### Your Own Lines
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Enter the coefficients for your own lines below.
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{{< home/distance_between_lines >}}
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This tool helps you find the ratio in which a point `P` divides the line segment joining points `A` and `B`.
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### Example 1: Internal Division
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Find the ratio in which point P(3, 4) divides the segment from A(1, 2) to B(6, 7).
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{{< home/section_ratio x1="1" y1="2" x2="6" y2="7" x_p="3" y_p="4" >}}
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---
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### Example 2: External Division
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Find the ratio in which point P(9, 10) divides the segment from A(3, 4) to B(5, 6).
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{{< home/section_ratio x1="3" y1="4" x2="5" y2="6" x_p="9" y_p="10" >}}
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---
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### Example 3: Non-collinear Points
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What happens when the points don't lie on the same line?
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{{< home/section_ratio x1="0" y1="0" x2="5" y2="0" x_p="1" y_p="2" >}}
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---
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### Your Own Coordinates
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Enter the coordinates of your own points below.
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{{< home/section_ratio >}}
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This tool uses the coordinates of a triangle's vertices to calculate its area.
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### Example 1: A Right Triangle
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Let's find the area of a simple right triangle with vertices (0,0), (4,0), and (0,3).
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{{< home/triangle_area x1="0" y1="0" x2="4" y2="0" x3="0" y3="3" >}}
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---
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### Example 2: The Example from the Code
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Find the area of a triangle with vertices (0,0), (4,0), and (2,3).
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{{< home/triangle_area x1="0" y1="0" x2="4" y2="0" x3="2" y3="3" >}}
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---
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### Example 3: Collinear Points
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What happens when the points are on the same line?
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{{< home/triangle_area x1="1" y1="1" x2="2" y2="2" x3="3" y3="3" >}}
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---
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### Your Own Triangle
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Enter the coordinates of your own triangle below.
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{{< home/triangle_area >}}
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This interactive tool allows you to solve for the value of 'x' in a linear equation. Just type your equation in the box below and hit "Solve".
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### Example 1: Your Equation
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Here is the example you provided, pre-filled.
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{{< home/solve_linear_equation equation="5+x = 78-x + 8*7" >}}
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---
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### Example 2: Another Equation
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Try solving this one: 3x + 10 = 2x - 5
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{{< home/solve_linear_equation equation="3*x + 10 = 2*x - 5" >}}
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---
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### Example 3: Identity Equation
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This one has infinite solutions.
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{{< home/solve_linear_equation equation="2*x + 4 = 2*(x + 2)" >}}
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---
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### Your Own Equation
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{{< home/solve_linear_equation >}}

‎layouts/partials/qna-card.html‎

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}
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.question-card.math .points {
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background-color: #ffe0b2; /* Orange-ish for Math points */
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color: #ff9800;
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background-color: #ffe0b293; /* Orange-ish for Math points */
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color: #ff9900;
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}
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.question-card.iit .points {
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background-color: #ffe0b2; /* Orange-ish for Math points */
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background-color: #ffe0b279; /* Orange-ish for Math points */
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}
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}
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.question-card.coding .points {
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background-color: #ffccbc; /* Light red for Coding points */
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background-color: #ffccbc94; /* Light red for Coding points */
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color: #e64a19;
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}
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.question-card.pyq .points {
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background-color: #fff3e0; /* Light orange for PYQ points */
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background-color: #fff3e096; /* Light orange for PYQ points */
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.question-card.machine-learning .points {
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background-color: #b2dfdb; /* Light teal for Machine Learning points */
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background-color: #b2dfdb8e; /* Light teal for Machine Learning points */
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color: #00796b;
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.question-card.history .points {
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background-color: #ffecb3; /* Light yellow for History points */
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background-color: #ffecb39a; /* Light yellow for History points */
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.question-card.english .points {

‎layouts/shortcodes/border.html‎

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details.border-card .border-card-content {
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padding: 16px;
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}
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