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Channel Posts
ESSLCE Mathematics Preparation Guide
| 2 | +1 Mathematics Entrance Exam 2017 (ESSLCE) Question | 347 |
| 3 | ๐๐๐
๐ฏ Target Level: Ethiopian University Entrance Examination (EUEE) Prep | 390 |
| 4 | +6 X Less Drill English Social Sciences 2016.pdf | 389 |
| 5 | โ๐ข Math Practice & Solutions
โHere are the step-by-step solutions for the problems provided:
โQuestion 4
Data: 1, 3, 7, 9, 11, 13, 18, 28
Problem: What is the coefficient of mean deviation about the median?
โโ
Solution:
โFind the Median: (9+11)/2 = 10
โCalculate the absolute deviations from 10: 9, 7, 3, 1, 1, 3, 8, 18
โSum of deviations = 50
โMean deviation = 50/8 = 6.25
โCoefficient of mean deviation = 6.25 / 10 = 0.625
โThe answer is: 5/8 (Option C)
โQuestion 5
Problem: Which of the following is an irrational number?
โโ
Solution:
โA. 3.4000 (Rational - terminating decimal)
โB. โ0.04 = 0.2 (Rational)
โC. 1.16222... (Rational - repeating decimal)
โD. โ29 (Irrational - because 29 is not a perfect square)
โThe answer is: Option D
โQuestion 6
Problem: Which trigonometric function represents the graph shown?
โโ
Solution:
By looking at the graph, when x=0, y=0; and when x=ฯ/2, y=1. This is the characteristic behavior of the Sine function.
โsin(0) = 0
โsin(ฯ/2) = 1
โThe answer is: y = sin x (Option B) | 542 |
| 6 | No text... | 462 |
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| 8 | ## 1. Understanding Power Functions
Question: 1 Which one of the following functions is NOT a power function?
* A. f(x) = x^{-3/5}
* B. f(x) = \sqrt{2}x^2
* C. f(x) = \pi x^5
* D. f(x) = (\sqrt{3})^x
Explanation:
A power function is defined as a function of the form f(x) = ax^n, where a and n are fixed real numbers (a is the coefficient, n is the exponent). In a power function, the variable (x) is the base, and the exponent is a constant.
* In A, B, and C, the variable x is the base, and the exponent is a constant number. Therefore, they are power functions.
* In D, f(x) = (\sqrt{3})^x, the variable x is in the exponent position, not the base. This is defined as an exponential function, not a power function.
Correct Answer: D
## 2. Calculating the Derivative
Question: Let f(x) = (1 - 2x)^{1/2}. What is the value of f'(x)?
* A. \frac{1}{\sqrt{1-2x}}
* B. -\frac{1}{2}\sqrt{1-2x}
* C. \frac{1}{2}\sqrt{1-2x}
* D. \frac{-1}{\sqrt{1-2x}}
Explanation:
To solve this, we use the Chain Rule. The chain rule states that if f(x) = g(h(x)), then f'(x) = g'(h(x)) \cdot h'(x).
1. Identify the outer function g(u) = u^{1/2} and the inner function u = (1 - 2x).
2. Take the derivative of the outer function: \frac{d}{du}(u^{1/2}) = \frac{1}{2}u^{-1/2} = \frac{1}{2\sqrt{u}}.
3. Take the derivative of the inner function: \frac{d}{dx}(1 - 2x) = -2.
4. Multiply them together:
ย ย
Correct Answer: D
## 3. Scalar vs. Vector Quantities
Question: Which of the following statements describes the difference between scalar and vector quantities?
* A. Physical quantities that only have direction are scalars, while that have only magnitude are vectors.
* B. Physical quantities that only have magnitude are scalars, while that have both magnitude and direction are vectors.
* C. Physical quantities that only have magnitude are vectors, while that have both magnitude and direction are scalars.
* D. Physical quantities that only have direction are vectors, while that have both magnitude and direction are scalars.
Explanation:
To distinguish between these two fundamental physical quantities, remember these definitions:
* Scalar Quantities: Have only magnitude (size or amount). Examples include mass, time, distance, and temperature.
* Vector Quantities: Have both magnitude AND direction. Examples include displacement, velocity, force, and acceleration.
Comparing this to the options, Option B correctly matches these definitions.
Correct Answer: B
แจแแแฅแแ แญแแ แฅแแฒแแแ
๐ Like แฅแ Share แ แแตแจแ แแแฐแแปแฝแ แ แแฉ! | 705 |
| 9 | โ๐ แจ2017 แ.แ แจแขแแตแซแแต แแแแต (แฅแซแ 1 - 3)
โแจแแญ แซแแต แฅแซแแแฝ แแฐแจแต แซแณแฝแแ แแแแฐแ แแญแฉแข แแแฑแ แแแจแต แจแแธแฎแแฝแ แ แแต แ แซแณแฝแ แแแตแซแต แแญแฉ! | 558 |
| 10 | ๐ แจ10แ แญแแ (Grade 10 Mathematics) แแ แแแซ โ แญแแ 2 ๐
#แ แฅแจแ_แฅแแตแณแแต #MathsGrade10
๐ช๐น Unit 4: Trigonometric Functions
โข ๐น Trigonometric Ratios: For a right-angled triangle:
โซ๏ธ sin(ฮธ) = Opposite / Hypotenuse
โซ๏ธ cos(ฮธ) = Adjacent / Hypotenuse
โซ๏ธ tan(ฮธ) = Opposite / Adjacent
โข ๐น The Unit Circle: A circle with a radius of 1 centered at the origin (0,0). For any point (x, y) on the unit circle:
โซ๏ธ x = cos(ฮธ)
โซ๏ธ y = sin(ฮธ)
โซ๏ธ xยฒ + yยฒ = 1 โก๏ธ แตแแแ
sinยฒ(ฮธ) + cosยฒ(ฮธ) = 1 (Fundamental Identity)
โข ๐น Graphs of Sine and Cosine: Both functions are periodic with a period of 360ยฐ (or 2ฯ radians). Their maximum value is 1, and minimum value is -1.
๐ช๐น Unit 5: Circles
โข ๐น Chords and Arcs: A chord is a line segment connecting two points on a circle. Equal chords subtend equal angles at the center.
โข ๐น Angles in a Circle:
โซ๏ธ Central Angle: An angle whose vertex is the center of the circle.
โซ๏ธ Inscribed Angle: An angle whose vertex is on the circle. *The measure of a central angle is twice the measure of the inscribed angle that intercepts the same arc.*
โข ๐น Tangents and Secants: โซ๏ธ A tangent touches the circle at exactly one point and is perpendicular to the radius at that point.
โซ๏ธ A secant is a line that intersects a circle at two points.
๐ช๐น Unit 6: Solid Figures
๐ Prisms and Cylinders:
โข ๐ Volume: V = A_b ร h *(Base Area ร height)*
โข ๐ Lateral Surface Area (LSA) of Cylinder: LSA = 2ฯrh
๐ Pyramids and Cones:
โข ๐ Volume: V = (1/3) ร A_b ร h
โข ๐ Volume of a Cone: V = (1/3)ฯrยฒh
๐ Spheres:
โข ๐ Volume: V = (4/3)ฯrยณ
โข ๐ Surface Area: A = 4ฯrยฒ
๐ Frustum of a Pyramid/Cone: A truncated solid figure formed by cutting off the top with a plane parallel to the base.
๐ช๐น Unit 7: Coordinate Geometry
โข ๐น Distance Formula: The distance between two points Pโ(xโ, yโ) and Pโ(xโ, yโ) is:
d = โ[(xโ - xโ)ยฒ + (yโ - yโ)ยฒ]
โข ๐น Midpoint Formula: M = ((xโ + xโ)/2, (yโ + yโ)/2)
โข ๐น Slope (Gradient) of a Line (m): m = (yโ - yโ) / (xโ - xโ)
โข ๐น Equation of a Line: โซ๏ธ Slope-Intercept form: y = mx + c *(where m is slope, c is y-intercept)*
โซ๏ธ Point-Slope form: y - yโ = m(x - xโ)
๐ช๐น Unit 8: Statistics and Probability
๐ Measures of Central Tendency (for Grouped Data):
โข ๐ Mean (xฬ): โ(f ร x) / โf *(where f is frequency and x is class mark).*
โข ๐ Median & Mode: Found using specific formulas based on the median class and modal class intervals.
๐ Probability:
โข ๐ฒ Probability of an Event P(E): P(E) = Number of favorable outcomes / Total number of possible outcomes
โข ๐ฒ Range: 0 โค P(E) โค 1 *(0 แแแต แจแแญแแ/Impossibleแฃ 1 แแแต แฐแแ แฅแญแแ แ/Certain).*
๐ แจ10แ แญแแ แแฒแแฒแญแต แแ แแแซ แ แแ
แฐแ แแแแข แญแ
แแ แแแซ แแแฐแ แแแแแ แฐแแชแแฝ แ แแ แตแแแ ๐ Like แฅแ Share แ แแตแจแ แแแแฝแ แ แแฉ! | 718 |
| 11 | แ แตแจแ แญแแ Mathematics แแ แซแ
แ แณแตแณแแณแแน แข #แ แฅแจแ_แฅแแตแณแแต
๐ช๐นUnit 1: Relations and Function
โข Relation: A relation is a set of ordered pairs, typically defined as a subset of the Cartesian product of two sets.
โข Domain: The set of all possible inputs (first elements) for a relation.
โข Range: The set of all possible outputs (second elements) for a relation.
โข Function: A special type of relation where each element in the domain is associated with exactly one element in the range.
โข Notation: A function is often denoted asย f(x) , whereย xย is the input variable.
โข One-to-One Function: A function where each element of the range is mapped by at most one element of the domain.
โข Onto Function: A function where every element in the range is mapped by at least one element of the domain.
โข Inverse Function: A function that reverses the mapping of the original function. Ifย f(x) = y , thenย fโปยน(y) = x .
๐ช๐น Unit 2: Polynomial Function
โข Polynomial Function: A function of the formย f(x) = aโxโฟ + aโโโxโฟโปยน + ... + aโx + aโ , whereย aโ, aโโโ, ..., aโย are constants andย nย is a non-negative integer.
๐ฌOperations on Polynomial Functions
โข Addition: Combining polynomials by adding their corresponding coefficients.
โข Subtraction: Combining polynomials by subtracting their corresponding coefficients.
โข Multiplication: Using the distributive property to multiply polynomials.
โข Division: Dividing polynomials using long division or synthetic division.
๐ญTheorem on Polynomial Functions
โข Remainder Theorem: If a polynomialย f(x)ย is divided byย x - c , the remainder isย f(c) .
โข Factor Theorem: A polynomialย f(x)ย has a factorย x - cย if and only ifย f(c) = 0 .
๐ญ Zeros of Polynomial Functions
โข Zero of a Polynomial: A valueย x = cย such thatย f(c) = 0 .
โข Multiplicity: The number of times a particular zero occurs as a root.
๐ญ Graphs of Polynomial Functions
โข End Behavior: Describes how the graph behaves asย xย approaches positive or negative infinity.
โข Turning Points: Points where the graph changes direction, determined by the degree of the polynomial.
๐ช๐นUnit 3: Exponential and Logarithmic Functions
โข Exponent: A number that indicates how many times to multiply a base by itself (e.g.,ย aโฟ = a ร a ร ... ร aย (n times)).
โข Logarithm: The inverse operation to exponentiation, defined asย logแตฆ(a) = cย if and only ifย bแถ = a .
๐ฌ The Exponential Functions and Their Graphs
โข Exponential Function: A function of the formย f(x) = abหฃ , whereย a โ 0ย andย b > 0 .
โข Graph Characteristics: Exponential functions grow rapidly; they have horizontal asymptotes.
๐ฌ The Logarithmic Functions and Their Graphs
โข Logarithmic Function: A function of the formย f(x) = logแตฆ(x) , which is the inverse of the exponential function.
โข Graph Characteristics: Logarithmic functions increase slowly; they also have vertical asymptotes.
๐ฌ Solving Exponential and Logarithmic Equations
โข Methods include using properties of exponents and logarithms, such as:
ย ย ย โย b^(logแตฆ(x)) = x
ย ย ย โย logแตฆ(xy) = logแตฆ(x) + logแตฆ(y)
๐ฌ Relation between Exponential and Logarithmic Functions
โข The relationship is defined by the equations:
ย ย ย โ Ifย y = bหฃ , thenย x = logแตฆ(y) .
โ They are inverses of each other, reflecting across the lineย y = x .
แญแแ 2 แญแแฅแแ ... | 609 |
| 12 | แจ6แ แฅแ 8แ แญแแ แจแฐแ แ แแ แแแต แแตแซ แแจแแต แ แ แแแ แแแชแซ แแฐแแชแแฝแฃ
โ แจแฐแแชแแฝ แแแซ แแฅแญ แฅแ แจแตแแ
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โบ แ แ แแต แจแตแ แจแ แแต แ แแญ แญแฅ แแฅแแญ แจแฐแจแแจแ แแแกแก
โป แแแแ แฅแ แแแฅแแญ แจแฐแแแฐแ แฆแณ แแญ แแแ แ แญแแต แ
แแแ แแ แญแจแต แแตแจแ แจแฐแจแแจแ แแแกแก
โผ แแแแ แจแฐแแแฐแ แฆแณ แแญ แฐแ
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แฃแฝแแแข
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โ แฐแแณแแฝ แจแแแต แแตแซ แแจแแณแธแแ แ แแ
แ
แ แแซแ แ แแฃแธแ แแแตแ แฅแแณแญแแฝแฝแฃ แฅแญแฅแ แตย แฅแแณแญแแซแแค แฅแแณแญแแฐแต แฅแ แฅแแณแญแณแ แ แแ แแแ
แ แแ แแแแแต แแแฐแต แ แแฃแธแแกแก
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แ แแฅแแข | 2 083 |
| 13 | โโจ แ แแต แแแญ แ แตแญแฑ!
แฅแซแแแนแ แแแณแฝแ แตแณแ แ Submit แจแแแแ แตแตแซแ แแคแณแฝแแ แ แแฅแณ แแจแต แตแฝแแแฝแแข
โแ แแฐแแ แแญ แจแแตแฐแฏแธแ แตแ
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