Let’s say our trap in cross-section view looks like this….

Slides:



Advertisements
Similar presentations
Lesson 5.2 Apply the tangent ratio Georgia Performance Standards: MM2G2a, MM2G2b, MM2G2c.
Advertisements

Geometry Mrs. Spitz Spring 2005
Objective: To use the sine, cosine, and tangent ratios to determine missing side lengths in a right triangle. Right Triangle Trigonometry Sections 9.1.
Drawing and Painting Fun (3rd) - Castles. Far and near -
Pre-AP Pre-Calculus Chapter 4, Section 2 Trigonometric Functions of Acute Angles
3 3 3 Find the volume of the pyramid: Consider a horizontal slice through the pyramid. s dh The volume of the slice is s 2 dh. If we put zero at the top.
What is Trigonometry? Trigonometry (from the Greek trigonon = three angles and metron = measure) is a part of elementary mathematics dealing with angles,
Slant Heights of Pyramids and Cones LESSON 95. Slant Height The slant height is the distance from the base to the apex along the outside of the surface.
8.2 Trigonometric Ratios. Quick Review: What ways can we solve right triangles? 6 9x ⁰ ⁰ ⁰ 10 x ?
Let R be the region bounded by the curve y = e x/2, the y-axis and the line y = e. 1)Sketch the region R. Include points of intersection. 2) Find the.
Bell Work: Graph the inequality: -3 < x < 3. Answer: See Example.
A clinometer is an instrument which lets you estimate the height of an object (building, tree, flag- pole) by using the properties of a right angled triangle.
Section 2.4: Measures of Spread. Example: Using the number of days of vacation for 6 students, find the range, variance and standard deviation. (this.
Objective: Students will be able to… Use the sine, cosine, and tangent ratios to determine missing side lengths and angle measures in a right triangle.
Homework Questions. Section 4.2 Mrs. Ramsey.
7.3 Day One: Volumes by Slicing Find the volume of the pyramid: Consider a horizontal slice through the pyramid. s dh The volume of the slice is.
9.2 Notes: Solving Right Triangles. What does it mean to solve a right triangle? If we are asked to solve a right triangle, we want to know the values.
Trigonometry Section 7.4 Find the sine and cosine of special angles. Consider the angles 20 o and 160 o Note: sin 20 o = sin160 o and cos 20 o = -cos 160.
9.1 Similar Right Triangles Geometry. Objectives  Solve problems involving similar right triangles formed by the altitude drawn to the hypotenuse of.
Chapter 9: Right Triangles and Trigonometry Section 9.1: Similar Right Triangles.
Chapter 9: Right Triangles and Trigonometry Lesson 9.1: Similar Right Triangles.
The Unit Circle and Circular Functions Trigonometry Section 3.3.
9.5 Trigonometric Ratios Geometry.
9.2 Notes: Solving Right Triangles
Have you got your workbook with you
Section 4.3.
Sin & Cos Graphs Section 4.5.
Algebra 2 Stat review 11.2, 11.3, 11.5.
Activating Prior Knowledge
Special Right Triangles
Define prospect elements Estimating trap volumes HC Type Assessment
Oil or Gas??? Should there be a difference in seismic response (AVO) between an oil-filled reservoir and a gas-filled reservoir? Model response with different.
COS for Alpha Alpha’s biggest risk is that the fault does not seal.
Section Euler’s Method
Chapter 4 Section 1.
Geometry Mrs. Spitz Spring 2005
1.) Algebra 2/Trigonometry Name: ________________
Unit 9 – Circular Trigonometry Section 9
DHIs: Amplitude Anomalies
3 Find the volume of the pyramid:
Calculating the Area of a Right Triangle
Alpha Prospect Assessment Results
Purposes for Well-Seismic Ties & Quality
Stratigraphic Traps – Sub-Unconformity & Reef
the Container to the Kitchen
Do Steps From Area to Volume Volume of a Cone = 1/3 Π r2 * h
In the exercise we will use A COS of 61%
Structural Traps – A Simple Anticline
Warm-up: NO CALCULATOR!! (put at end of p.316 from yesterday)
9 Key Elements of the HC System
Seismic Line Across ‘Alpha’
9.2 Notes: Solving Right Triangles
Complete the following calculation:
A Prospect A prospect is a location and depth that has been identified as a good place to drill for oil and/or gas For us to find oil or gas, certain conditions.
Deterministic Prospect Assessment
Shot Gather For Shot 1 Source Receivers R1 R2 R3 R4 R5 S1
Seismic Facies Mapping Exercise
Petroleum System Elements
Most-Likely Scenario Present Oil & Gas Oil Gas Alpha Beta Overburden
What We Need for a Success
DHIs: Fluid Contacts Hydrocarbons are lighter than water and tend to form flat events at the gas/oil contact and the oil/water contact. Thicker Reservoir.
Complete the following calculation:
Limited to Mapped Horizons Regular Intervals as Defined by the User
Question 3.
Right Triangles and Trigonometry
A general method for solving problems involving forces
Right Triangles and Trigonometry
Right Triangles and Trigonometry
Right Triangles and Trigonometry
Presentation transcript:

Let’s say our trap in cross-section view looks like this…. Consider This …. Let’s say our trap in cross-section view looks like this…. How can we get a rough estimate of the cross-sectional area? Base 1 Height 1 Slide 16 We will make some assumptions so that we can do some simple calculations The sketch on the top is a cross-section through our prospect/trap We will use some simple trigonometry to approximate the cross-sectional area First we estimate the area of a large triangle formed by the top of the reservoir and the assumed fluid contact (light grey) Then we get the area of a smaller triangle formed by the base of the reservoir and the assumed fluid contact (dark grey) You know that the area of triangle = ½ base * height The area of the large triangle minus the area of the small triangle is an approximation of the cross-sectional area of the reservoir Base 2 Height 2 Courtesy of ExxonMobil L14 – Prospect Analysis